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The Tensor of the Moment of Inertia
The Tensor of the Moment of Inertia

Diamagnetism and de Haas-van Alphen oscillations in the electronic
Diamagnetism and de Haas-van Alphen oscillations in the electronic

... turn a consequence of Pauli exclusion principle for fermions. In the 1940s, dHvA oscillations were observed in many other metals. In 1951, Sondheimer and Wilson [4] evaluated the grand canonical potential in the Fermi-Dirac statistics essentially by the inverse Laplace transform of the classical par ...
Kovchegov2 - Institute for Nuclear Theory
Kovchegov2 - Institute for Nuclear Theory

... In recent decades small-x physics made significant theoretical progress: nonlinear BK and JIMWLK evolution equations have been written down which unitarize BFKL equation. Quasiclassical MV model was developed. Recent years saw much progress: running coupling corrections were found for small-x evolut ...
SOLID-STATE PHYSICS 3, Winter 2008 O. Entin-Wohlman Conductivity and conductance
SOLID-STATE PHYSICS 3, Winter 2008 O. Entin-Wohlman Conductivity and conductance

Quantum field theory and the Jones polynomial
Quantum field theory and the Jones polynomial

... integral over all equivalence classes of connections modulo gauge transformations. Of course, (1.6) has exactly the formal structure of some familiar observables in QCD, the difference being that we are in three dimensions instead of four and we have chosen a somewhat exotic gauge theory action. We ...
Dynamic Cognitive Modeling
Dynamic Cognitive Modeling

I. Harczuk — Atomic decomposition of molecular
I. Harczuk — Atomic decomposition of molecular

... Applequist equations is used to test the validity of the model on sample water clusters of varying sizes. Using the modified point-dipole model developed by Thole, the hyper-Rayleigh scattering intensity of a model collagen triplehelix is calculated. The atomic dispersion coefficients are calculated ...
Garrett 11-21-2011 1 Dedekind zeta functions, class number formulas, ... X
Garrett 11-21-2011 1 Dedekind zeta functions, class number formulas, ... X

... The completion of k with respect to a metric given by a norm is the usual metric completion, and the norm and metric extend by continuity. Assume k is not discrete. It is reasonable to think of k = R, C, Qp or finite extensions of Qp , and also Fq ((x)) and its finite extensions. Theorem: Over a com ...
The standard model of particle physics
The standard model of particle physics

Schrödinger`s equation
Schrödinger`s equation

... Above is the 1-dimensional Schrödinger equation (for 3-dimension replace ∂ 2 /∂x2 by ∇2 and x by ~x). The Schrödinger equation (1) is a postulate of quantum mechanics. We can arrive at Schrödinger equation from a few reasonable assumptions, 1. the quantum mechanical wave equation must be consiste ...
Quantum design
Quantum design

... gives an (n+1)-MUB in Cn also when f is a function of a more general kind: Z/n1Z  ...  Z/nmZ  R/n1R  ...  R/nmR with properties similar to those of perfect nonlinear functions. The existence of such functions for arbitrary dimension is still an open question. ...
Treating some solid state problems with the Dirac equation
Treating some solid state problems with the Dirac equation

... As an illustration, we applied the method described above for an electron in a onedimensional GaAs/Al0.3 Ga0.7 As heterostructure. For the sake of comparison with previous results we take a square well, as sketched in figure 2. The electron effective mass is 0.67m0 and 0.86m0 for GaAs and Al0.3 Ga0. ...
Δk/k
Δk/k

... ic1(1)  c1(0)V11  c2( 0)V12 e iω0t  0  0  0 , that is c1(1) remains unchanged: c1(1) (t )  1 , and the probability amplitude c2 for transition between the states is E2 ic2(1)  c2( 0)V22  c1(0)V21e iω0t  0  12 ω1 (t )e iω0t , ...
Topical Bias in Generalist Mathematics Journals
Topical Bias in Generalist Mathematics Journals

Models of Set Theory
Models of Set Theory

Quantum phase transitions in atomic gases and condensed matter
Quantum phase transitions in atomic gases and condensed matter

MC_Quantum_Mechanics..
MC_Quantum_Mechanics..

... They are correct because the first excited state of a baseball is at a higher energy that any baseball ever receives. Therefore we cannot determine whether or not there is uncertainty in its position or momentum. They are correct because the first excited state of a baseball is at a higher energy th ...
Nonabelions in the fractional quantum hall effect
Nonabelions in the fractional quantum hall effect

... Departments of Applied Physics and Physics, Yale Unirersity, New Hat'en, CT 06520, USA Received 31 May 1990 (Revised 5 December 1990) ...
4.1 Schr¨ odinger Equation in Spherical Coordinates ~
4.1 Schr¨ odinger Equation in Spherical Coordinates ~

Quantum - Caltech Particle Theory
Quantum - Caltech Particle Theory

Quantum physics and wave optics as geometric phases
Quantum physics and wave optics as geometric phases

Planck Mass Rotons as Cold Dark Matter and Quintessence*
Planck Mass Rotons as Cold Dark Matter and Quintessence*

QUANTUM MEASURES and INTEGRALS
QUANTUM MEASURES and INTEGRALS

Paper
Paper

Enthralled by symmetries
Enthralled by symmetries

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Scalar field theory

In theoretical physics, scalar field theory can refer to a classical or quantum theory of scalar fields. A scalar field is invariant under any Lorentz transformation.The only fundamental scalar quantum field that has been observed in nature is the Higgs field. However, scalar quantum fields feature in the effective field theory descriptions of many physical phenomena. An example is the pion, which is actually a pseudoscalar.Since they do not involve polarization complications, scalar fields are often the easiest to appreciate second quantization through. For this reason, scalar field theories are often used for purposes of introduction of novel concepts and techniques.The signature of the metric employed below is (+, −, −, −).
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