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Fermi and the Theory of Weak Interactions
Fermi and the Theory of Weak Interactions

... One can split up the above diagram into two parts, one describing the emission of the photon by the proton and the other describing the absorption of the photon by the electron. So the basic QED interaction in symbolic form is written as eJE A. Here A denotes the quantum ¯eld operator for the photon ...
Enhanced Symmetries and the Ground State of String Theory
Enhanced Symmetries and the Ground State of String Theory

... One of the great puzzles of string theory is: why are the gauge couplings we observe small and unified, if the underlying theory is strongly coupled. The weakly coupled heterotic string provides a simple picture of coupling unification, but it is not clear why this should hold at stronger coupling, ...
C 6
C 6

... Two-channel “box” model Corresponds to vdW MQDT when “box” width is chosen to be ...
Spinons and triplons in spatially anisotropic triangular antiferromagnet Oleg Starykh
Spinons and triplons in spatially anisotropic triangular antiferromagnet Oleg Starykh

Fermion Doubling in Loop Quantum Gravity - UWSpace
Fermion Doubling in Loop Quantum Gravity - UWSpace

... theory where the NN theorem may be applied. Item 2 grants us a graph to work on. We use the Born-Oppenheimer approximation [4] to concentrate on the fermion degrees of freedom and expand around the gravitational pieces, we need the fermions to live on a background graph Γ to investigate doubling. No ...
One-loop divergencies in the theory of gravitation
One-loop divergencies in the theory of gravitation

Weak magnetic field limit
Weak magnetic field limit

Discrete quantum gravity: a mechanism for selecting the value of
Discrete quantum gravity: a mechanism for selecting the value of

... Fundamental constants in nature need to fall within a rather narrow set of values for the universe to have its current form, in particular to accommodate life. When written in dimensionless form, unnaturally large ratios appear between various of the fundamental constants. Inflation has been propose ...
WHY GROUPS? Group theory is the study of symmetry. When an
WHY GROUPS? Group theory is the study of symmetry. When an

... can help us study it. We apply the label “symmetric” to anything that stays invariant under some transformations. This could apply to geometric figures (a circle is highly symmetric, being invariant under any rotation), but also to more abstract objects like functions: x2 + y 2 + z 2 is invariant un ...
lattice approximations
lattice approximations

The Other Half of Physics
The Other Half of Physics

The BEH Mechanism and its Scalar Boson by François Englert
The BEH Mechanism and its Scalar Boson by François Englert

Structures and Categories
Structures and Categories

... generalization was introduced, that of gaugenatural bundles that the relevance of this functorial approach to physical applications began to be clearly perceived. Indeed, every classical field theory can be regarded as taking place on some jet prolongation of some gaugenatural (vector or affine) bun ...
Lecture 12 – Asymptotic freedom and the electrodynamics of quarks
Lecture 12 – Asymptotic freedom and the electrodynamics of quarks

String theory as a Lilliputian world
String theory as a Lilliputian world

... a renormalizing of the bare coupling constant (K0 = 1/(2πα′0 )) to define a two-point function with a positive, finite mass. In the limit where the cutoff a → 0 the Hausdorff dimension of the ensemble of quantum surfaces is dH = 4, but then the effective string tension defined as in eq. (28) will be ...
LHCtalkS08
LHCtalkS08

... More Variations on A Theme  One can scatter a gluon off of a heavy quark in the proton as well as a light quark – This quark can be identified as a bottom or charmed quark by “tagging” the jet – This measures how much b (or c) is in the proton • Determines backgrounds to various searches, like Hig ...
Slide - University of Maryland
Slide - University of Maryland

... If you take the near-zone limit of the P-gauge metric perturbation, then the nearzone metric is just the ordinary Schwarzschild metric in isotropic coordinates. So, we say that the perturbed position of the particle vanishes in P gauge. But we worked in P-smooth gauges. What is the description there ...
The Hierarchy Problem and New Dimensions at a Millimeter
The Hierarchy Problem and New Dimensions at a Millimeter

ISM 08
ISM 08

The Elegant Universe: Part 2
The Elegant Universe: Part 2

Renormalization
Renormalization

... One might be tempted to conclude from this that a phenomenological description is simply not possible beyond the delta function approximation. After all, if the underlying theory is known, one can always compute the corrections without any approximation, and it might be argued that the inconsistenci ...
Get cached
Get cached

... product of three factors of the type given by formula (10) and discussed in section 3. It follows from that discussion that the whole reflected energy will be thrown into the same eight directions which were found on the basis of the quantum theory. This proves in a general way the complete identity ...
arXiv:1203.2158v1 [hep-th] 9 Mar 2012 The “tetrad only” theory
arXiv:1203.2158v1 [hep-th] 9 Mar 2012 The “tetrad only” theory

... functional flow equations, the “hybrid calculations” proposed in the literature (using the tetrad for fermionic diagrams only, and the metric in all others) are unlikely to be quantitatively reliable. Moreover we find that, unlike in perturbation theory, the non-propagating Faddeev-Popov ghosts rela ...
GeoSym-QFT
GeoSym-QFT

Non-Equilibrium Quantum Many-Body Systems: Universal Aspects
Non-Equilibrium Quantum Many-Body Systems: Universal Aspects

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Yang–Mills theory

Yang–Mills theory is a gauge theory based on the SU(N) group, or more generally any compact, semi-simple Lie group. Yang–Mills theory seeks to describe the behavior of elementary particles using these non-Abelian Lie groups and is at the core of the unification of the electromagnetic and weak forces (i.e. U(1) × SU(2)) as well as quantum chromodynamics, the theory of the strong force (based on SU(3)). Thus it forms the basis of our understanding of particle physics, the Standard Model.
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