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Introduction: what is quantum field theory ?
Introduction: what is quantum field theory ?

... Yet another reason to treat fields as the fundamental physical quantity is that all particles of the same type are the same. This is much more serious than it initially sounds. For example, two electrons are identical in every way, regardless of where they came from and what they’ve been through. Th ...
Particles & Strings - University of Southampton
Particles & Strings - University of Southampton

... The borrowed energy can be used to create particles (You can’t just create an electron because of charge conservation - but can create electron positron pair) The quantum vacuum is a seething mass of particles appearing and ...
Structure of Physics
Structure of Physics

Different notions of conuity and intensional models for λ
Different notions of conuity and intensional models for λ

... Let < A, ≤> be any complete and co-complete poset (partially ordered set), P a generalized sequence of its elements (i.e. a sequence with directed set of indexes, not necessarily equal to the set of naturals). Then, in the case if P is increasing (decreasing), we define its limit as the least upper ...
Echoes of the Early Universe
Echoes of the Early Universe

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Electrons in Atoms - Brunswick City Schools / Homepage
Electrons in Atoms - Brunswick City Schools / Homepage

... • Certain elements emit visible light when heated into a flame. • This chemical behavior is related to the arrangement of the electrons in its atom. ...
10. Quantum Mechanics Part II
10. Quantum Mechanics Part II

... the energy difference divided by Planck’s constant. For a simple system of an electron rotating around a positively charged nucleus the stationary states are determined by requiring that the ratio of the total energy and the frequency of revolution of the electron is an integer multiple of h/2p. The ...
Bilbao - INFN - Sezione di Firenze
Bilbao - INFN - Sezione di Firenze

... The EM self energy of a point-like charge is still infinite…but “not as much” (log r instead of 1/r) What about the singularities of CGR? Are they helped by QM? One would guess answer to be positive but actually we do not know ...
Chapter 17 - Ferment Magazine
Chapter 17 - Ferment Magazine

... through the application of esoteric techniques of homological algebra on 7-dimensional spherical monopoles 1 , has its spin been calculated at ±3/4 ! What this means in ordinary language is that no one can positively state whether or not it can or cannot be distinguished within a cloud of particles ...
Lecture 3: Heterostructures, Quasielectric Fields, and Quantum
Lecture 3: Heterostructures, Quasielectric Fields, and Quantum

#NSLive Mysteries of matter: What the LHC will discover next
#NSLive Mysteries of matter: What the LHC will discover next

... The most likely collision type is gg → gg The top quark is the heaviest elementary particle ...
The Origin of Proof Theory and its Evolution
The Origin of Proof Theory and its Evolution

... validity of a sequent, but not the invalidity; Sequent Calculus: a technical device for proving consistency of predicate logic in natural deduction; Cut Elimination: states that every sequent calculus derivation can be transformed into another derivation with the same end sequent and in which the cu ...
Quantum control for open quantum systems - GdR-IQFA
Quantum control for open quantum systems - GdR-IQFA

leading quantum correction to the newtonian potential
leading quantum correction to the newtonian potential

... When starting from the Einstein action, the divergences appear at higher order, i.e., in α, β for one loop, and in γ at two loops. This is not hard to see on dimensional grounds; the expansion is in powers of κ2 q 2 ∼ Gq 2 which forms a dimensionless combination. These divergences can be absorbed in ...
The Theory of Everything
The Theory of Everything

... the viability of their assignment as protectorates. But we now understand that this is not always the case. For example, superfluid 3He, heavy-fermion metals, and cuprate superconductors appear to be systems in which all vestiges of this link have disappeared, and one is left with nothing but the lo ...
Glueballs
Glueballs

... Isospin and SU(2) symmetry • Isospin (I) indicates different states for a particle with the same mass and the same interaction strength • The projection on the z-axis is Iz • u and d quarks are 2 different states of a particle with I= ½, but with different Iz. Resp. ½ and - ½ • c.p. electron with S ...
V. Semiclassical theory of light-matter interactions Classical and
V. Semiclassical theory of light-matter interactions Classical and

... Mathematical tools of quantum mechanics in Dirac’s representation Operators and vectors Classical mechanics uses variables, such as the position and momentum of particles, and functions of these variables to describe the state of physical systems. The variables are assumed to be measurable with any ...
Ultracold atoms as quantum simulators for new materials – synthetic
Ultracold atoms as quantum simulators for new materials – synthetic

... •  Bose-Hubbard model (Mott insulator) •  Spinor condensates Fermions •  BEC-BCS crossover •  Fermions with “infinite” interaction strength •  Imbalanced Fermi superfluids •  Fermi-Hubbard model ...
Effective Quantum Gravity and Inflation
Effective Quantum Gravity and Inflation

Document
Document

... 7. A ruby laser emits 694.3-nm light. Assume light of this wavelength is due to a transition of an electron in a box from its n = 2 state to its n = 1 state. Find the length of the box. 11. Use the particle-in-a-box model to calculate the first three energy levels of a neutron trapped in a nucleus o ...
32 The Atom and the Quantum Answers and Solutions for Chapter
32 The Atom and the Quantum Answers and Solutions for Chapter

... 1. Most particles remain undeflected because of the empty space within atoms. 2. Rutherford discovered the atomic nucleus, that it was tiny, positive, and massive. 3. Franklin postulated that electricity is an electric fluid that flows from place to place. 4. A cathode ray is a beam of electrons. 5. ...
Epistemological Foun.. - University of Manitoba
Epistemological Foun.. - University of Manitoba

... an innovation of an opposite sort –indeterminacy. An element of a musical work is indeterminate if it is chosen by chance or if its realization by a performer is not precisely specified by notational instructions. These two situations will be called, respectively, “indeterminacy of composition” and ...
pdf
pdf

Superstrings: The “Ultimate Theory of Everything”? Sera Cremonini
Superstrings: The “Ultimate Theory of Everything”? Sera Cremonini

... (in terms of strings and branes) ...
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Quantum logic

In quantum mechanics, quantum logic is a set of rules for reasoning about propositions that takes the principles of quantum theory into account. This research area and its name originated in a 1936 paper by Garrett Birkhoff and John von Neumann, who were attempting to reconcile the apparent inconsistency of classical logic with the facts concerning the measurement of complementary variables in quantum mechanics, such as position and momentum.Quantum logic can be formulated either as a modified version of propositional logic or as a noncommutative and non-associative many-valued (MV) logic.Quantum logic has some properties that clearly distinguish it from classical logic, most notably, the failure of the distributive law of propositional logic: p and (q or r) = (p and q) or (p and r),where the symbols p, q and r are propositional variables. To illustrate why the distributive law fails, consider a particle moving on a line and let p = ""the particle has momentum in the interval [0, +1/6]"
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