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Phys13news UNIVERSITY OF WATERLOO Department of Physics & Astronomy University of Waterloo Waterloo, Ontario, Canada N2L 3G1 Spring 2013 Number 146 Discovery of the Higgs Particle Cover: The Higgs particle is discovered! Contents Evidence for the Higgs Particle – a Scientific Detective Story………………………………………...3 A 50 year search for the origin of mass culminates in the discovery of the Higgs boson. Find out here how it was done. From the Editor In this issue of PHYS13 we celebrate the discovery of the Higgs boson. This particle, anticipated to exist for nearly 50 years, was finally discovered at the Large Hadron Collider at CERN last year. In this issue we describe what this discovery is, why it is important, and (in the Young Physicists' Corner) what other alternatives have been considered. This issue marks my last as the editor of PHYS13. I have enjoyed working with the various concepts and ideas of physics and of thinking how to present them to the PHYS13 audience. This particular issue was co-edited with Richard Epp. Richard recently rejoined the Physics & Astronomy Dept at Waterloo after having spent several years working on scientific outreach at the Perimeter Institute. I am pleased to say that Richard Epp will be taking on this position with the next issue. I am delighted to pass the mantle on to him. Robert Mann The Large Hadron Collider………………………….8 Here is a look at the machine that finally found the Higgs particle. Person of Interest……………………………………12 Meet Richard Epp, UW’s newest addition to the Physics & Astronomy Department Phys13news is published four times a year by the Department of Physics and Astronomy at the University of Waterloo. Our policy is to publish anything relevant to high school and first-year university physics, or of interest to high school physics teachers and their senior students. Letters, ideas and articles of general interest with respect to physics are welcomed by the editor. You can reach the editor by paper mail, fax or email. Paper: Phys13news Department of Physics and Astronomy University of Waterloo Waterloo, ON N2L 3G1 Fax: E-mail: 519-746-8115 [email protected] Editor: Robert Mann Young Physicists Corner……………………………13 What other alternatives exist for the origin of mass? Find out here what might have been true. Editorial Board: N. Afshordi, D. Hawthorn, M. Mariantoni, C. O’Donovan Puzzles, Problems and Solutions Publisher: Judy McDonnell The SIN Bin………………………………………….17 Printing: UW Graphics Anagrammatic Physics……………………………...19 Phys13news / Spring 2013 Page 2 Evidence for the Higgs Particle ― a Scientific Detective Story Natalia Toro Perimeter Institute On July 4, 2013, a curious online broadcast from the European Center for Nuclear Research (CERN) drew half a million live viewers, many of them waking up before dawn to watch a broadcast at 3am in Eastern North America. On-site at CERN, people had to camp outside the door overnight to get seats. While this turnout pales in comparison with the audiences for international sporting events, it was remarkably high given that the main event was a pair of two rather technical scientific talks. periodic table (see Figure 1). Some of the particles in this periodic table are the building blocks of familiar objects: the electron, and the “up” and “down” quarks that bind into protons and neutrons. The Standard Model also has six other types of charged matter, but you won’t find them inside stable atoms. These less familiar particles, such as the muon and top quark, are unstable: they decay into the electron and up and down quarks on timescales of a microsecond or shorter (sometimes much shorter: the top quark lifetime is about 10-24 seconds, a time so short it has never been measured directly!). Though exotic, these particles are mathematically very similar to the electron and up and down quarks. For example, atoms with muons taking the place of electrons have been made in the lab, and they behave much like electronic atoms scaled down to a smaller size. What garnered so much attention for these talks was, in part, the world-wide nature and superhuman scale of the teams doing the analysis. The two scientists who spoke represented the ATLAS and CMS collaborations, each a group of over 3000 scientists from 35 countries, who over the past decades designed and built particle detectors the size of a small office building at the Large Hadron Collider (LHC), and the software and computing tools required to analyze the data these detectors would produce. The analysis techniques themselves were years in the making. But an even greater reason for the large audience (by the standards of scientific talks) was the sense, even among people who barely understood the analysis, that this result would turn a page in scientific history that has lasted over forty years. The two talks presented evidence for a new kind of particle, whose properties were strikingly like those expected for the socalled “Higgs boson”. Conjectured in the 1960s, the Higgs boson differed in important ways from any elementary particle ever seen before. The Higgs field associated with this new particle was thought to fill all of space, and to be responsible for the masses of certain elementary particles―a bold claim, but a solid one, as something like a Higgs field is needed to make a mathematically consistent theory of other known particles. The Higgs and the Standard Model To understand why the Higgs field is such a vital part of our Universe, we must delve briefly into the socalled “Standard Model” of matter and forces that it completes. The Standard Model is a theoretical framework that describes all known types of matter and their interactions (forces). The Standard Model is often summarized as a list of particles, like a 20th-century Phys13news / Spring 2013 th Fig. 1: The 20 -century periodic table of elementary particles, which represents all known types of matter and their interactions. Credit Fermi National Accelerator Laboratory. But the Standard Model is much more than a catalog of building blocks―it also encodes the laws of these matter particles’ interactions. Four kinds of interparticle force have been seen: gravity, electromagnetism, and the strong and weak nuclear forces (there should also be a Higgs-force, but we’ll get to that a bit later). Each interaction is associated with a new kind of particle. This is not as weird as it sounds at first. To see how it works, imagine watching one electric charge “A”, as another charge “B” far away is wiggled back and forth. When charge B wiggles towards charge A, the electric force on A goes up. When B wiggles away, the force goes down. But Maxwell’s equations for electricity respect special relativity: the up-and-down of the force can’t happen instantly, but travels at the speed of light. In fact, the little wiggle is a pulse of light. In a Page 3 quantum version of electromagnetic theory, there is a smallest wave or quantum of light, called the photon. Likewise, the laws for all the other forces predict wave solutions. The quanta of weak-force waves (called the W or Z particles) and of strong-force waves (called gluons) have both been detected, while gravity-waves have not yet been seen. Unlike the other force-particles, the W and Z particles are massive, which leads to exponential weakening of the weak force at large distances (hence the name “weak,” although at short distances, the strength of this interaction is actually quite respectable). What makes some particles turn into “stuff” in the macroscopic world, while others carry forces? One important ingredient (though not the only one) is a property called spin―a kind of angular momentum carried by a single particle. All electrons (and protons, quarks, and muons) carry the same amount of spin: ½ times Planck’s constant, which has units of length times momentum, or angular momentum. All photons and gluons carry 1 times Planck’s constant, all gravitons carry 2 times…and Higgs particles carry no angular momentum at all. The pattern is clear: all the particles with integer spin (called bosons) carry forces, the ones with half-integer spin (called fermions) make up matter. Though the full story is complicated, many important properties follow from two basic facts: (1) no two fermions can occupy the same state, which causes even slow-moving fermions to exert pressure on each other that bosons lack (known as Pauli’s exclusion principle), and (2) multi-particle interactions can produce single bosons―the waves associated with a time-varying force, but can only produce fermions in pairs (ultimately, this is because total angular momentum, counting both particles’ intrinsic spin and the “orbital angular momentum” from their relative motion, is conserved, and the latter is always an integer times Planck’s constant). The Standard Model has been quite successful: the force laws can be used to compute the lifetime and decay patterns of each particle, to precisely predict how a muon spins in a magnetic field, and much more. But it is mathematically inconsistent. The problem is a very subtle one: the W and Z particles themselves feel a weak force, which grows too fast at short distances. To keep the theory consistent, there must be some new force that precisely cancels this rapid growth. In the simplest consistent version of the theory, this force is associated with a single Higgs particle, though more general versions of this setup are also possible. recognized its relevance to the problem of W and Z bosons. An important feature of this model is that the value of the Higgs field in any region of space changes the effective masses of the W and Z, as well as all the basic matter particles of the Standard Model, as they propagate through that region. In our Universe, the equilibrium value of the Higgs field is at some point, where the W, Z, and basic matter particles all have nonzero masses. But for some special value of the Higgs field, the W and Z particles would have zero mass (as would all the Standard Model matter particles, but not the Higgs particle itself). The existence of this “symmetric point” is key to the theory’s selfconsistency. According to this picture, the Higgs field plays a truly essential role in our world: the separation of the actual value of the Higgs field from its symmetric point determines both the mass of the electron (which in turn dictates the size of atoms) and the mass of the W particle (which determines the rate for radioactive beta decays). A weaker Higgs field would make atoms smaller and their nuclei less stable. Though it is sometimes said that the Higgs particle is “the origin of mass”, this isn’t quite true: the Higgs field is responsible for less than one percent of your mass or mine (which comes mostly from energy stored in the strong nuclear force within protons and neutrons). But even this subpercent correction to the proton and neutron masses is significant: if it were much smaller, the proton would be heavier than the neutron, making all charged nuclei unstable to decay into clumps of neutrons, meaning that if the Higgs field were just a little bit different, we might not have chemistry at all. Like Atlas holding up the world in Greek myths, the Higgs field has a big job to do! Young physicists like me learned about the Standard Model from textbooks that include a Higgs field from the very beginning, so it’s easy for us to take the existence of the Higgs particle for granted―our forerunners predicted it long ago! But the arguments from which the Higgs was predicted are very subtle; they rely on thought experiments well beyond any conditions observed in a lab, and require great confidence in our mathematical understanding of subatomic physics. That these arguments were correct―and could be formulated precisely enough to find evidence for the Higgs particle, is a true triumph for theoretical physics! Knowing What to Look For The basic structure that Higgs (and simultaneously Brout, Englert, Guralnik, Hagen, and Kibble) envisioned in 1964 is quite general, and has already found important applications in the physics of superconductors. Soon after, Weinberg and Salam Phys13news / Spring 2013 The hunt for Higgs particles is almost as old as the Standard Model itself. Part of the challenge is that the theory couldn’t predict how heavy the Higgs particle should be―only that it must be lighter than about ten Page 4 times the mass of the W and Z bosons, or 1000 times the mass of a proton. (Physicists usually measure masses in units of Giga-electron-volts or GeV. This unit relates the energy, E=mc2, needed to produce a new particle of mass m, to the kinetic energy of an electron accelerated through an electric potential of a billion volts. In this manner of speaking, the mass of a proton is about one GeV.) But any mass lighter than this could have worked. Moreover, there could be one Higgs particle, or more than one with different interaction strengths, if two different types of field together controlled the masses of the W, Z, and matter. But it is often useful to consider the simplest possibility first, at least to track one’s progress, as long as it remains consistent with the data. The simplest case―the “standard” in “Standard Model”―is that only one Higgs field determines the masses of the W and Z. Then the strength of the Higgs field’s interactions with each of the particles, their “Higgs-charges”, could be reverse-engineered from the particles’ masses. The heaviest particles―the top quark, W, and Z, would have the largest Higgs-charge. The Higgs-charge of the bottom quark (the next-heaviest) should be forty times weaker than that of the top, and that of the much lighter electron about 30,000 times weaker. The massless photon and gluon must have exactly zero Higgs-charge, but would have other kinds of interaction with a Higgs particle (loosely analogous to the way an oscillating magnet can produce electromagnetic waves, even though it is electrically neutral). These could be precisely calculated in the Standard Model, and turn out to be crucial to its discovery. The hunt for the Higgs particle intensified in the 1990s, with the Large Electron-Positron Collider (LEP) at CERN colliding electrons and anti-electrons (also called positrons) at record-breaking energies of 209 GeV. Although proton colliders like the LHC can reach 40 times higher energies, electron-positron collisions had distinct advantages in looking for a new particle. When an electron and positron interact, their entire energy can go into the creation of one or two heavy particles. In contrast, when two protons collide at the LHC, most of their kinetic energy goes into breaking up the protons themselves into constituent quarks and gluons, which then recombine into many tens of lowerenergy particles (many physicists jokingly call the LHC a “trash-can-on-trash-can” collider). Only a small fraction of their energy gets concentrated into a region small enough to produce a Higgs particle. By the year 2000, experimentalists working at LEP could exclude the minimal “Standard Model Higgs boson” for masses less than 114 GeV. At this point, it was shut down and dismantled to make room for the LHC, which would run in the very same tunnel underneath Switzerland and France. The Tevatron at Phys13news / Spring 2013 Fermilab in the US (a proton-antiproton collider) made inroads to search for the Higgs at masses around 150– 170 GeV, using a different technique. But it would be more than a decade before any experiment would move the LEP lower Higgs-mass limit of 114 GeV any higher, or be sensitive to a Higgs at the theoretical upper limit around 1000. How to Catch a Higgs The first LHC collisions in 2010 brought good news: with higher energy than any previous collider, they could finally search the whole mass range for a Standard Model Higgs with a few years’ data. But would they find a Standard Model Higgs, or would they instead find the first hints that Nature is more complicated than our expectations? Most particle physicists were confident in the essential idea of the “Higgs mechanism”―that some field(s) that fills all space is responsible for the masses of the known elementary particles, and that there must be a new particle(s) associated with this field―but there were many credible (some would say, expected) ways that a real-world Higgs particle(s) could behave differently than the Standard Model Higgs particle, and perhaps be more difficult to find. Using the calculated Higgs-charges of each particle, physicists could predict (for each possible Higgs mass) how often the Standard Model Higgs boson would be produced in different kinds of particle collisions, and the relative frequencies of different decays. This information was critical to finding the Higgs. In fact, one of the key requirements used in designing the LHC experiments (what detector materials to use and how deep each layer should be) was maximizing their ability to find the remnants of a decaying Higgs particle. And in the fast-paced environment of the LHC, you have to know what you’re looking for before you look for it. When it is running, the LHC collides “bunches” of protons 20 million times per second. Each collision produces a barrage of particles (remember the trashcans) that must be traced through four major components of the detectors in order to reconstruct the “story” of the collision. And each component is complicated. The ATLAS experiment, for example, reads out the responses of over 100 million detector elements after each collision: a high-resolution digital “image” of the event. This is simply too much data to save (the equivalent of over a million blu-ray disks every hour!). And so each experimental team has devised an elaborate―and fast―set of automatic conditions to determine which events should be saved. Many of these “trigger” conditions were also designed specifically with the Higgs decays in mind. Page 5 This is What a Higgs Looks Like One of the most distinctive things a Higgs particle can do is to decay to two photons, each carrying an energy equal to half of the Higgs particle’s mass (in the Higgs particle’s center-of-mass frame). Another distinctive pattern is for the Higgs to decay into two Z’s, which in turn each decay into electron and anti-electron or muon and anti-muon pairs, leading to four “leptons” (a general term for electrons, muons, and their antiparticles) traveling through the detector. See Figure 2. (Note that even if the Higgs is too light to decay into two real Z particles, as we now know it to be, it can still decay into the four leptons through a quantum effect called a “virtual” Z.) Fig. 2: A reconstruction of what a four-lepton collision event “looks” like in the ATLAS detector. This event is one entry in the histograms in Figure 3. The tracks traveling all the way out of the detector are a muon and anti-muon; the ones that stop in the blue region are an electron and anti-electron. But are these tracks the footprints of a Higgs particle? We can never know for sure―it might just as well be a “background” event. Both are rare processes: only about one in a thousand Higgs particles is expected to have each of these specific decay patterns. But they are useful anyway for two reasons. First, the production of four leptons or two photons from other “background” processes, i.e., collisions that do not involve a Higgs particle, is also very rare. Second, the energies and directions of the photons and leptons can be measured very accurately. These can be combined into an “invariant mass”: Phys13news / Spring 2013 assuming the hypothesis that the two photons (or four leptons) came from the decay of one particle, then that “parent” particle’s energy must have been equal the sum of the photon energies, using energy conservation. Similarly, the parent particle’s momentum-vector must be the sum of the two photon momentum-vectors. Putting these together, one can compute the mass of the (still hypothetical) parent particle from its energy and momentum. Page 6 The pairs that came from “background” processes will be spread out at random over a wide range of calculated “invariant mass”. But when the pairs really came from a Higgs particle, the invariant mass will always equal the actual Higgs particle’s mass (up to measurement errors). By making a histogram of the signal and background events, you can eventually start to see a “bump” of real Higgs decays over a plateau of background events. See Figure 3. The rarity of two-photon and four-lepton processes make for a small bump, but the background plateau is also small, and the precise measurement of the particles’ energies and directions make the bump narrower and easier to spot. Fig. 3: Histograms of the “invariant mass” for Higgs-like events with two photons (left) or four leptons (right). A sharp bump, like the one seen here at 125 GeV in both histograms, is the sure sign of a particle decaying. The figure on the right also shows a bump at 90 GeV, from Z bosons decaying into four leptons. (The figures shown here have more data than the ones from July 2012, so the bumps show up a bit more clearly now than they did at the time of discovery.) When we picture discovery, most people imagine a flash of inspiration like the proverbial apple that hit Isaac Newton on the head. But most scientific discoveries happen slowly, and the Higgs particle discovery was no exception. Even after the decades of theoretical study and of design and construction of the LHC and experiments, it took years of effort to reach the level of precision shown in the figures above, as well as years’ worth of data to obtain the evidence for a Higgs boson. Most of the LHC events―even the ones that were saved by the “trigger” requirement―are irrelevant to the Higgs search, albeit interesting for other purposes. The clean, simple figures we see now make it easy to forget how much meticulous work was required to construct them. A small part of this drama played out in real-time as the ATLAS and CMS experiments presented intermediate Higgs search results at conferences. By December 2011, both experiments reported some tentative evidence for a Higgs particle, but it was not yet clear-cut. The CMS collaboration found bumps at two different masses, each one consistent with either a Higgs particle or with an unlucky fluctuation (a few extra background events that just happened to line up at the same mass). Building the confidence to claim an “observation” of the Higgs particle―the standard criterion is a signal five times larger than a typical one-standard-deviation fluctuation of the background―took work, time, and more work. Phys13news / Spring 2013 Where next? Presently, the LHC is shut down for a massive upgrade that will nearly double the energy carried by its colliding protons, and further increase the rate of collisions. The discovery of a Higgs particle marks the end of one chapter in fundamental physics, but also the beginning of a new one. The “Standard Model” with one Higgs particle is not the only possibility. As soon as the Higgs particle was discovered, it was immediately turned around into a new tool for measuring Nature: do the different decay processes happen at the rates predicted for the simplest kind of Higgs particle? Or does it show some hints that its behavior is more complicated? This kind of measurement is tricky: just like you can’t know for sure whether a coin is fair by tossing it four times, there is an inevitable uncertainty in measuring the average Higgs production rate from just a handful of events. The uncertainty can be reduced only by taking more data, and continuing to optimize the analysis. For example, early data suggested that the observed Higgs particle decayed to two photons about 50% more often than expected; this result triggered a lot of theoretical work because it’s hard to accommodate in consistent theories, but has since settled back near the expected value. The hunt is also on for different Higgs Page 7 decay modes (like decays into two bottom quarks) that have not yet been seen, to further test whether this particle’s behavior matches theoretical predictions. For now, the Higgs particle looks uncannily similar to the predictions of the simplest models, but there is a lot more to see. While testing specific theories, we are also on the look-out for surprises, like new particles that might not be produced except in Higgs decays. Having learned what the Higgs particle looks like, one can also look for new ways of producing it, and see if it leads to further surprises. One of the weirdest things about the Higgs particle is that it has no spin angular momentum. Not only is this unique among the known particles, it is confusing. The conservation of angular momentum significantly restricts the interactions of other particles; this seeming detail helps to explain why some fermions can consistently be much lighter than others. But this protection fails for the Higgs, which has no angular momentum; if it interacts with any heavy particles, then quantum effects of these interactions would typically drag its mass up, too. And yet, we think there are particles heavier than the Higgs. So if angular momentum doesn’t protect it, what does? Many theories have been proposed―some, which did away with an elementary Higgs particle altogether, have already been ruled out by the discovery of a Higgs particle. Others, like supersymmetry, predict new particles that should be accessible at the LHC. Nothing has been found yet, but we are not done looking. The Large Hadron Collider Ross Diener McMaster University Depending on who you ask, the Large Hadron Collider, or LHC, can be a lot of things. To many people, it is something they learned about from the plots of popular fiction like Angels and Demons and The Big Bang Theory. To crackpots, it is an alleged doomsday device that might create black holes or other exotic stuff and destroy the Earth. Ask the folks at Guinness and they will tell you that the LHC is the world’s most powerful particle accelerator, and a scientist will agree, making sure to add that it is also the biggest and most expensive science experiment ever. Someone might even tell you that the LHC is the subject of a rap song, the “LHC Rap,” a surprisingly informative and accurate ode to the LHC that can be found on YouTube [1]. If you ask a particle physicist, though, you will probably get an answer so full of jargon that it might as well be in a different language. After all, even the name of the LHC contains a strange word: hadron. So it might seem daunting to try to learn more about the LHC. Luckily, there is a particle physics cheat sheet, and it has been included in Figure 1. This will start you on your road to particle physics fluency. The effort to mount the LHC project was monumental, but it is paying off. The LHC has already confirmed a remarkable forty-year-old prediction of the Higgs particle. Measurements of the Higgs will improve with more data, teaching us more about where the masses of the elementary particles come from and why Nature works the way it does. The LHC has a lot left to teach us about the puzzles of the Universe. Further Reading An introduction to the Higgs field and Higgs particle for a general audience: http://profmattstrassler.com/articles-and-posts/the-higgsparticle/the-higgs-faq-2-0/ Animations of the accumulating events in the fourlepton and two-photon channels: https://twiki.cern.ch/twiki/pub/AtlasPublic/HiggsPublic Results//4l-FixedScale-NoMuProf2.gif and https://twiki.cern.ch/twiki/pub/AtlasPublic/HiggsPublic Results//Hgg-FixedScale-Short2.gif Phys13news / Spring 2013 Fig. 1: The particle physics cheat sheet. The quarks and leptons are in the blue bubbles, and the bosons are in the purple bubble. As far as physicists know, the particles in Figure 1 are all elementary particles, in that they are not made up of smaller particles. The purple bubble contains the bosons, and each of these is associated with a force that can act on the stuff in the blue bubbles. The blue bubbles contain the quarks and leptons that make up matter, and are classified separately, mostly because the quarks interact with the strong force and the leptons don’t. The more detailed properties and interactions of these fundamental particles are all described by what’s called the Standard Model of particle physics, and many physical phenomena can be explained by this model Page 8 with astounding accuracy. There are notable exceptions, though, like the nature of dark matter, and augmenting this cheat sheet with a dark matter particle by uncovering it at the LHC would delight most particle physicists. reach the threshold energy required to produce a new particle whose mass is, say, 3 TeV/c2. This particle would have never been observed before because there simply wasn’t enough energy to do so in previous experiments. You might recognize one or two elementary particles, like the photon, which makes up light, or the electron that lives in atoms and flows through wires as current. The other particles are probably less familiar, and with good reason. The neutrinos and the W and Z bosons interact very weakly with familiar matter. For example, neutrinos from the Sun usually pass right through the entire Earth without “hitting” (interacting with) anything. The muon and tau are heavy versions of the electron that decay so quickly that they are not normally observed on human timescales. The quarks and gluons, on the other hand, are “confined,” usually inside protons and neutrons, so we don’t see them directly. Another reason physicists are excited about the LHC is that more garbage (elementary particles) will be produced there than in any other particle physics experiment in history. As any yard sale aficionado will tell you, it sometimes takes a lot of searching through rubbish before you find something good, and the LHC is no exception. The new particles being searched for might only appear once in every few billion proton collisions. So to stand a chance of seeing the new particle amidst all the rubbish, and to really be sure it is there, takes a lot of collisions. Luckily, the LHC is a monumental machine that is up to the task. The Standard Model tells us that at the low energies of everyday life, the gluons responsible for the strong force bind the quarks together into composite particles called hadrons. The hadrons familiar to most people are the proton and the neutron, but there are many, many others. Inside the hadrons, the quarks and gluons interact and move around like marbles in a pouch, or, as my PhD supervisor says, like garbage in a garbage can. At the LHC, these “garbage can” hadrons, usually protons, are smashed together, or collided, and garbage flies everywhere. Then it is up to experimentalists to look through the garbage and find interesting physics there, except the garbage is actually elementary particles. Picking through garbage doesn’t sound like a very fun job, so why are physicists so excited about the LHC? One reason is that garbage will be flung at unprecedentedly high energies. As of this writing, the LHC has accelerated protons to energies of 4 trillion electron volts, or TeV, each. (An electron volt is the amount of kinetic energy an electron gains when it is accelerated through a potential difference of one volt.) When the protons are collided head on, this gives a total energy transfer of 8 TeV, with plans to eventually increase this number to 14 TeV. To put this in perspective, the next highest energy particle accelerator, the Tevatron in Illinois, reached a maximum collision energy of 2 TeV, so the LHC will eventually reach energies almost ten times as large. Enormous amounts of energy are exciting, because it takes increasingly large energies to create heavier particles, à la E = mc2. This equation means, for instance, that if a collision brings a particle with kinetic energy E to rest, that kinetic energy can become a new particle with mass m = E/c2―a kind of 21st century alchemy. So the LHC might be the first machine to Phys13news / Spring 2013 It really is hard to imagine the magnitude of the LHC. As you might know, experiments can be a lot of work. Maybe one of the dozen resistors in your circuit decided to burn out, and the whole circuit had to be rebuilt. Or perhaps you’ve spent hours retaking all your measurements because a thermometer was poorly calibrated. Even if you have experienced such woes, they are tiny compared to the LHC. It is impossible to envision building a machine that, on an average day, accelerates bunches of hundreds of billions of protons to nearly the speed of light, collides them once every 45 nanoseconds, and then detects the products of these collisions and sends the data to physicists around the world for analysis [2]. It is very impressive. One means of understanding the grandeur of the LHC is to discuss its actual size. The apparatus resides in a circular tunnel 28 km in circumference and 100 m underground, that straddles the border of Switzerland and France, near Geneva. The tunnel was originally built for a different particle collider with an equally imaginative name, the Large Electron-Positron (LEP) Collider, which ran in the 1990s and discovered the Z boson. In order to upgrade the facility for protons, the tunnel was fitted with a series of over 1200 superconducting magnets―electromagnets made from coiled wire with zero resistance―that are meant to deflect the otherwise straight paths of protons and other hadrons into a circle. Since the wires only superconduct at low temperatures, liquid helium is used to keep them at a chilly 1.9 Kelvin (1.9 Celsius degrees above absolute zero). That’s right, somewhere on Earth there’s a 28 km tunnel where the temperature is always kept at about 270 degrees below the freezing point of water. That’s colder than the coldest places in deep space. For more perspective, consider this: when constructing the LHC, each individual magnet was lowered, one at a time, through the only entrance to the tunnel that was big enough to fit them. Then that magnet Page 9 was delivered by trolley to its place within the underground ring. That’s an average distance of 14 km, or halfway around the tunnel. In order to not damage the magnets, they had to be moved at the slow rate of 2 km/h. So just bringing the magnets to their places in the tunnel took around 10,000 hours of labour. All that effort was worth it, though. Once assembled, the 1200 magnets can bend the path of hadrons around the ring even when they are moving at extraordinary energies, at which point they are smashed together in one of the various building-sized detectors that are placed along the ring. For perspective, a drawing of the ATLAS detector, with humans drawn to scale, is in Figure 2. These detectors capture and analyze the final products of a collision and the different detectors’ capabilities are suited to their scientific goals. The four main detectors are nicely summarized by the chorus of the aforementioned LHC rap, which states: LHCb sees where the antimatter’s gone ALICE looks at collisions of lead ions CMS and ATLAS are two of a kind They’re looking for whatever new particles they can find. The first two detectors on the list are smaller experiments. LHCb is short for Large Hadron Collider beauty experiment, and it represents a collaboration ofaround 600 physicists [3]. This experiment investigates the properties of hadrons that are made out of bottom quarks (“b” stands for “bottom” or “beauty,” depending on how fanciful you feel), and others as well, which are copiously produced in proton collisions at the LHC. ALICE, or A Large Ion Collider Experiment, is a collaboration of 1200 scientists [4]. This experiment differs from the others in that it predominantly looks at the products of lead ions collisions instead of protons. The nucleus of a lead ion contains dozens of neutrons and protons, making them like garbage trucks in comparison to the garbage cans that are protons. Their collisions result in vast numbers of energetic particles being produced. This is just a glimpse of the physics behind these two experiments, and the interested reader can consult the references for more information. This brings us to the general purpose detectors: CMS (Compact Muon Solenoid) and ATLAS (A Toroidal LHC Apparatus) [5]. These larger collaborations, with around 3000 scientist each, are the newsmakers responsible for the discovery of the Higgs boson, and it is a safe bet that if the LHC discovers anything revolutionary, it will be done with these detectors. Both CMS and ATLAS are actively looking for signs of new physics. After a disastrous first attempt in September 2008, the LHC was successfully turned on in November of 2009. Shortly afterwards, it broke the world record as the world’s most powerful particle accelerator, and ran exceptionally well until a planned shutdown in early 2013. An upgraded LHC will recommence operations in 2015. In the short three years that CMS and ATLAS have had to take data, they have already resulted in over 200 published scientific articles each. So far, two new particles have been discovered at the LHC: the Higgs [6], which you can read about in more detail in an accompanying article, and χ b (3P) [7], another hadron to add to the long list. Fig. 2: The ATLAS Detector (Image courtesy of Argonne National Laboratory) Phys13news / Spring 2013 Page 10 This is a natural point to discuss the various revolutionary ideas the LHC might confirm. Are there extra dimensions? How about new fundamental forces? What is dark matter made of? This is what an LHC article usually discusses. But the results from the LHC have so far been surprisingly standard. That is, most tests of exotic models are giving null results. For example, dark matter is assumed to be very stable, which is a good assumption since it is believed to have been hanging around our universe for quite some time. This means that if a dark matter particle is created in a collision, it is very unlikely to decay into other particles before it flies through the detector. It is also supposed to interact very weakly with normal matter, or we would have seen it already (it wouldn’t be “dark”). So it is expected to fly right through the detector without being detected (either directly, or through the particles it decays into). But it would carry energy away with it. This kind of thing can be searched for at the LHC, and it is called missing energy. The problem is that, so far, missing energy searches are consistent with the Standard Model. There hasn’t been any evidence in favour of dark matter, or the numerous other exotic physics scenarios that predict missing energy. Nor has there been evidence in other types of searches. So, rather than enumerating the various unconfirmed exotic physics scenarios that can be tested with the LHC, which I urge the reader to explore in the next article, I am going to argue that the LHC will be a success even if it doesn’t discover anything exotic. The LHC has already advanced technology. For example, there will probably be a global energy crisis in the next century, but the LHC could mitigate that problem by yielding new insights into energy-saving superconductor technology. After all, the machine itself is a big ring of superconducting magnets, and future upgrades to the machine are driving research in this field. The LHC is also a marvel of modern computing. Analyzing the LHC data from trillions of particle collisions is an immense task, as is distributing it to thousands interested physicists around the world. It is no wonder that the Worldwide LHC Computing Grid is the world’s largest, and is a prototype for future large scale grid computing. The LHC will also find a use once it is done smashing particles. Chalk River Labs is a nuclear research laboratory located in Ontario. It was originally opened in the 1940s to study nuclear physics. Nowadays it produces around half of the world’s medical isotopes. Cyclotrons originally used to study particle physics are now proton beams being used to treat cancer. Old particle smashers are finding use in archaeology and forensics as well. Somebody will find a job for the Large Hadron Collider one it has retired from its career as a particle physicist, so building it is doubly useful. Phys13news / Spring 2013 The LHC is also relatively inexpensive; it is estimated to have cost only ten billion dollars. That might seem like a lot of money, but it isn’t when you realize that five billion dollars is the approximate cost of an aircraft carrier, and the recent cost of bailing out one insurance company is the same amount it cost a previous generation to put a man on the moon. So, one could say that governments have lots of cash that they spend on arguably less important things. The LHC is but a minor expense, so who cares if it uncovers something. Lastly, the LHC will produce thousands of highly trained individuals worldwide. Many of these individuals will make a career of physics, but many won’t. There are physicists working in banks and on Wall Street, building software, developing products for industry, and, of course, teaching. The skills that they developed to work on the LHC will be put to use elsewhere. These people didn’t learn these skills to become bankers. They wanted to learn physics because it is exciting. In fact, I am one of those people. I have been put to work on LHC-related research, and I have learned a great deal, because particle physics is exciting. If I leave physics, I will take my skills and tackle the economic crisis, or the impending energy crisis I mentioned. The amount of human currency that the LHC produces is priceless. Thanks to the LHC, I’ve been trained to better understand and communicate physics, and you can’t argue with that; you just read this whole article. References: [1] The LHC Rap, and various others: http://www.katemcalpine.com/scirap html [2] The public website for the LHC: http://home.web.cern.ch/about/accelerators/largehadron-collider [3] The public website for LHCb: http://lhcb-public.web.cern.ch/lhcb-public/ [4] The public website for ALICE: http://aliceinfo.cern.ch/Public/Welcome html [5] The official websites of ATLAS and CMS: http://atlas.ch/, http://cms.web.cern.ch/. [6] ATLAS Collaboration, "Observation of a new particle in the search for the Standard Model Higgs boson with the ATLAS detector at the LHC" Phys. Lett. B 716, 1 (2012) arXiv:1207.7214; CMS Collaboration, "Observation of a new boson at a mass of 125 GeV with the CMS experiment at the LHC" Phys. Lett. B 716, 30 (2012) arXiv:1207.7235 [7] ATLAS Collaboration, "Observation of a new chi b state in radiative transitions to Upsilon(1S) and Upsilon(2S) at ATLAS" Phys. Rev. Lett. 108, 152001 (2012) arXiv:1112.5154 Page 11 Person of Interest Richard Epp With great enthusiasm, the department of Physics and Astronomy at the University of Waterloo is welcoming back one of our best teachers, Richard Epp. Richard joins us from Perimeter Institute for Theoretical Physics, where he founded its educational outreach program, and was the driving force behind it for several years. There he developed programs for high school students (the International Summer School for Young Physicists, or ISSYP), and their teachers (Einstein Plus), and is the mind behind the popular Alice & Bob in Wonderland science animations. “I think the most fun thing I did at Perimeter was work on those Alice & Bob animations. They’re a great way to get students engaged in the process of science―to question their understanding of reality. Teachers too. I always smile at how teachers react to the “How does a flashlight work?” episode. None of them foresee that coming! Or the “What keeps us stuck to the Earth?” episode: The fact that when an apple falls it is not the apple accelerating down, but the ground accelerating up, is a total mind warp. We really do live in an Alice in Wonderland world, where things are not always what they seem. They’re a powerful hook for kids, and a great class-discussion starter. Working with Dave Fish and other amazing high school physics teachers, we expanded the three Alice & Bob modern physics episodes into a full-fledged teacher resource called Revolutions in Science. I’m really proud of that work…” In recognition of his long service to educational outreach at Perimeter Institute, Richard was recently awarded the Queen Elizabeth II Diamond Jubilee Medal. Over the years he has ping-ponged between ‘outreach guy’ at Perimeter Institute, and lecturer at the University of Waterloo Department of Physics and Astronomy, before finally accepting a Continuing Lecturer position at the University of Waterloo. Richard’s fascination with science and technology started early. He grew up tinkering in his father’s basement workshop―a treasure trove of tools and raw materials in electric motors, electronics, high voltage, wood and metal working supplies, fluids and pumps, and junk of all kinds. He built everything from rockets, mile-high kites, and exploding things (we won’t get into that chapter of his life), to robots, a voice synthesizer, and even a functioning self-sustained life support system (OK, just for a fish, but still…). “As a kid I learned how to program a microprocessor in machine language, and hook it up to Phys13news / Spring 2013 motors, lights, and other things. I fell in love with “the machine”. Its logic, and what you could make it do―anything you could imagine. I programmed the thing to calculate the square root of a number using just Boolean algebra and shifting of bits, and even to talk…” As he was finishing his Masters degree in electrical & computer engineering at the University of Manitoba, working on satellite antenna design, he realized that it was the physics of electromagnetism itself that was more interesting than the applications. “I was working on waveguides and corrugated horn antennas. It’s fascinating how electric charge and current on metal surfaces generate electric and magnetic fields, and how the mechanisms of electric and magnetic induction work together to move energy through vacuum at the speed of light. Like yin and yang. I fell in love with the inner ‘gears and wheels’ of how nature works…” He wandered to the other side of campus and earned a PhD degree in theoretical physics. “One day I spent an afternoon with a physics professor who showed me, in his beautiful handwriting on the blackboard, how something called ‘Lagrangian mechanics’ reduces everything I learned in engineering to a simple ‘stationary action’ principle. How cool is that? I was hooked, and haven’t looked back since…” It is moments like this that inspire Richard as a teacher and prompted him to return to the University. “I like being with students—I wanted to be back interacting with them on a more regular basis. I’ve always loved teaching, and the continual learning of new physics that goes with it. I’m also really excited about this new opportunity to become a better teacher. I just finished a Teaching Excellence Academy where I learned a whole lot about the different ways that students learn, and new ideas about more effective teaching strategies, and how to properly articulate learning outcomes and design courses better aligned to those outcomes. Teaching is a beautiful art, that’s highly rewarding.” In his previous three-year stint as a lecturer in the department, Richard received stellar teaching evaluations from his students, and designed a course in general relativity for second-year students that was very popular. Needless to say, we are glad to have him back. “I think my most important task as a teacher is to inspire students, and help them discover and nurture their own passions. With the first-year course I just developed―PHYS 175: Introduction to the Universe, this was easy. I got to talk to the students about black holes, cosmic inflation, the mysteries of dark matter and Page 12 dark energy, etc. (This is my day job―I can hardly believe how lucky I am!) I also told the students “I care less about what you know, and more about what you can figure out”. After all, and most importantly, we’re training students to think like physicists.” Richard’s current research involves gaining a deeper, more geometrical understanding of the nature of energy and momentum, and the mechanisms by which extended objects move and interact through the warping of spacetime. “I thought electromagnetism was amazing…then I found out about general relativity. The thing about general relativity is that energy and warped spacetime go hand-in-hand. For example, I recently figured out that, when you throw a rock in empty space, and it moves in a straight line at constant speed, there’s actually a lot of ‘gears and wheels’ going on. As the rock moves, the space in front of it needs to warp, and this takes energy (like compressing a spring), energy it gets from the ‘unwarping’ of the space behind it (like releasing the spring). Energy in the warping of space flows around and through the rock, from behind to in front, and this is what we call ‘momentum’. It’s so simple, and yet so beautiful…” Richard plans to use these ideas developed in his research to enhance his teaching. “I hope to find ways to use such deeper insights into motion to enrich my PHYS 121 course this fall [first-year physics for physics majors]. There’s a lot of potentially mind-numbing Newtonian mechanics in that course; I hope I can capture their imaginations with hints of fascinating things they might be learning down the road―Einstein’s ideas, I mean. And quantum. And thermo. And E & M. And…” But his number one priority is his young daughter. “I love capturing her imagination the most. One day I introduced her to building ‘airships’ with helium balloons, and now she’s off and running, sending her My Little Ponies on great adventures to the Moon and planets. She already has theories about how the Sun works, and her own weird cosmology. Kids are amazing!” Young Physicists Corner The Tangled Substructure of Quarks and Leptons Laura Henderson University of Waterloo The original rishon (”primary” in Hebrew) model is a scheme proposed in 1979 by Haim Harari and independently by Michael A. Shupe that hypothesized quarks and leptons are not fundamental particles, but rather are different combinations of two smaller particles, the “T” (“Tohu”/“third”) and “V” (“vaVohu”/“void”) rishon.[1][6] This model was primarily motivated by the large number of quarks (five flavours in three colours each) and leptons (six flavours) that were known to exist at the time, along with their antiparticle partners. As Harari said, “It is simply unlikely that more than twenty building blocks of matter are fundamental.”[1] Additionally these particles were arranged in three generations of quarks and leptons with particles having the same observational properties, other than mass and stability being divided among each one. He asserted that these two facts “hinted at a common sub-structure.”[1] Today these patterns have been extended in the standard model to include an additional three flavours of quarks giving us 24 fundamental particles (if colour is included) and three generations. Harrari also hoped that a smaller number of fundamental particles would allow for an easier extension to a unified supergravity theory. This hope is still alive today as work by Sundance O. BilsonThompson, Fotini Markopoulou and Lee Smolin in 2006 showed that the V and T rishons of the original model could be extended to topological braids which in turn could provide some insight into the definition of particles in loop quantum gravity.[4][5] As an alternative to the Higgs mechanism, the Rishon model – even though experimentally disfavoured -- provides some interesting insights into other possible physics at the shortest distance scales we can probe. Links: http://www.perimeterinstitute.ca/outreach/students/progr ams/international-summer-school-young-physicistsissyp http://www.perimeterinstitute.ca/outreach/teachers/progr ams-and-opportunities/einsteinplus-0 http://www.perimeterinstitute.ca/outreach/students/game s-and-videos/alice-bob-wonderland http://www.perimeterinstitute.ca/outreach/teachers/class -kits/revolutions-science Phys13news / Spring 2013 Fig. 1: The fermions of the standard model [2] Page 13 and allows the individual helons to become distinct. It is also worth noting that three is the smallest number from which non-trivial braided structure can be formed that cannot be smoothly deformed into simpler structure (i.e. untwisted). Figure 2 just shows the first generation of the composite fermions; however, higher generations can easily be defined to have a more complicated pattern such as more crossings. For example, as seen in figure 3, the electron neutrino has two crossing while the muon neutrino has three. Interactions between particles can be seen as well as the division and joining of particles which allow tweedles to be exchanged between helons. As a result, it is very easy to construct the vertices of the weak interactions provided each of the three helons in the interacting triplets are accounted for as seen in figure 4. Since the W± bosons are trivially braided, they do not remove, “complexity,” from braid structure of the composite fermion, meaning charge is transferred but generation is not changed under weak interactions. Muons can only transform into muon neutrinos (see figure 5) and likewise for tau leptons. This is exactly what is expected for leptons, but the same behaviour holds for quarks as well. There is currently no mechanism to allow non-zero Cabibbo angles in the current model. Fig. 5: Tweedle exchange in a weak interaction. Details about the H + helons (upper left) and the H 0 helon (lower left) are provided. [4] Fig. 2: Pictorial diagrams of the braided triplets forming the first generation. The (3) on the quarks represents that there are three permutations. [4] For example, as seen in Fig. 3, the electron neutrino has two crossing while the muon neutrino has three. In colour interactions, the triplets do not split apart during the interaction, but instead stay stacked on top of each other forming “super-strands” where the charge on these strands is equal to the charges of each of its component strands. These stacks lead to the last assumption about helon mechanics: when two or more braids are stacked, they must combine to produce the same total charge on all three super-strands. Fig. 3: The braided triplet of the electron neutrino vs the muon neutrino. [5] As stated previously, the gauge bosons are upbraided triplets and as a result, must have an integer charge. The construction of the W+ and W- and bosons are self-explanatory, but the Z boson and the photon are less so. While they both have zero total charge, the Z boson still has explicit left-handed and right-handed twists and the photon does not. This indicates that they can be smoothly deformed into each other and accounts for the Weinberg mixing angle between them. It can also be shown that conservation of braid number leads to conservation of lepton number and baryon number. Phys13news / Spring 2013 Fig. 6: A muon transforming into a muon neutrino.[4] The two gluons that are superpositions of colour and anti-colour can be seen as triplets with some strands untwisted strands (like the photon) and some counter twisted strands (like the Z boson). The remaining six consist of the six permutations of one H - , one H 0 and one H + helon. Page 16 Subscription Form for Phys13news Name............................................................................. Province/State........................................................................ Street............................................................................. Postal/Zip Code...................................................................... City............................................................................... 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Solution for Anagrammatic Physics Puzzle GALAXY, ASTEROID, PLANET, COMET → GALILEO Return undeliverable Canadian addresses to: Phys13news University of Waterloo Department of Physics and Astronomy 200 University Avenue West Waterloo, ON N2L 2G1 CANADA Return postage guaranteed University of Waterloo Publication Number 40065122 Phys13news / Spring 2013 Page 20