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(Quantumness in the context of) Resource Theories
(Quantumness in the context of) Resource Theories

How the Quantum Universe Became Classical
How the Quantum Universe Became Classical

... interpretation. This set of ideas, which is widely accepted for most practical purposes, describes how quantum systems are affected by measurements [6]. In the strongest statement of the Copenhagen interpretation, it is asserted that the world is divided into two different regimes. There is the ato ...
ARPES experiments on 3D topological insulators
ARPES experiments on 3D topological insulators

Shanghai Conference on Representation Theory
Shanghai Conference on Representation Theory

... This talk is based on recent joint work with Zhang Jing. Let (W, S) be a Coxeter system and ∗ be an automorphism of W with order ≤ 2 such that s∗ ∈ S for any s ∈ S. Let I∗ be the set of twisted involutions in W . We study the reduced I∗ -expressions of twisted involutions and the braided I∗ -transfo ...
4.3 Ferromagnetism The Mean Field Approach 4.3.1 Mean Field Theory of Ferromagnetism
4.3 Ferromagnetism The Mean Field Approach 4.3.1 Mean Field Theory of Ferromagnetism

... In Fe, for example, we have TC = 1043 K, m = 2,2 · mBohr. It follows that HWeiss = w · J = 1.7 · 109 A/m This is a truly gigantic field strength telling us that quantum mechanical spin interactions, if existent, are not to be laughed at. If you do not have a feeling of what this number means, consid ...
4.3 Ferromagnetism The Mean Field Approach 4.3.1 Mean Field Theory of Ferromagnetism
4.3 Ferromagnetism The Mean Field Approach 4.3.1 Mean Field Theory of Ferromagnetism

EUBET 2014: Applications of effective field theories to particle
EUBET 2014: Applications of effective field theories to particle

Chapter8
Chapter8

Titles and Abstracts
Titles and Abstracts

... divisible dynamical map. Moreover we provide a family of criteria which can distinguish Markovian and non-Markovian dynamics. These "Markovianity criteria" are based on a simple observation that Markovian dynamics implies monotonic behavior of several well known quantities like distinguishability of ...
Electroweak Interactions : Neutral currents in neutrino`lepton elastic
Electroweak Interactions : Neutral currents in neutrino`lepton elastic

... the underlying symmetry, how fermions and intermediate bosons get their masses.) In 1967, Weinberg and Salam constructed the SU (2)L U (1)Y model of electroweak interactions of leptons, introducing in the same time a spontaneous breakdown of the gauge symmetry (it was proved by t’Hooft in 1972 that ...
Introduction to Quantum Optics for Cavity QED Quantum correlations
Introduction to Quantum Optics for Cavity QED Quantum correlations

Why is Quantum Science Disturbing
Why is Quantum Science Disturbing

Niels Bohr`s Philosophy of Quantum
Niels Bohr`s Philosophy of Quantum

... vectors to be prolonged in space, and for currents and magnetic inductions to be displaced within the field. Or, one could not introduce the idea of a statistical mechanics, if one did not know in advance what it means for a large number of molecules to constitute a certain gas, and how a shift in t ...
PDF
PDF

... Lie algebroid, or globally in terms of a special Lie (or Lie–Weinstein) symmetry groupoid representations that can also take into account the spin exchange interactions between the Jahn–Teller centers exhibiting such quantum dynamic effects. Unlike the simple symmetries expressed by group representa ...
Bohr Theory in the Atomic Physics
Bohr Theory in the Atomic Physics

... At the beginning of 1900, Rutherford proposed the famous atomic nuclear-mode structure which was testified by the big angle α-particle scattering experiment, but this model was acutely conflicted with the classical electromagnetic theory. On the one hand, this conflict is represented by that accordi ...
Dynamical Symmetries of Planar Field Configurations
Dynamical Symmetries of Planar Field Configurations

Witnessing quantumness of a system by observing only its classical
Witnessing quantumness of a system by observing only its classical

... distinguish ρ±̃ . This implies that ρ+ , ρ− , which is a contradiction. Hence, we conclude that in order to reproduce the above correlation functions, the classical system must have an additional observable T 0 that cannot be simultaneously sharp when T is. In our representation, that observable can ...
Pauli`s exclusion principle in spinor coordinate space
Pauli`s exclusion principle in spinor coordinate space

... The Pauli exclusion principle has been an enigmatic element of quantum mechanics from the start. Theoretical developments (1) support the experimentally observed effects, but the explanations have always been considered unintuitive and mathematically intricate. Quantum field theory (2; 3), argues th ...
Effective action in quantum generalization of statistical
Effective action in quantum generalization of statistical

... We only remind that J was introduced there as a ratio between QO energy and its frequency. We are of opinion that this fact can serve as a good argument in support of our effective action definition . So, the concept of effective action is universal one. We emphasis it is not connected with any conc ...
Lecture 21: Mean Field Theory of Ferromagnetism
Lecture 21: Mean Field Theory of Ferromagnetism

Dispersion Relation of Longitudinal Waves in
Dispersion Relation of Longitudinal Waves in

Branches of differential geometry
Branches of differential geometry

... symplectic topology is probably the Poincaré-Birkhoff theorem, conjectured by Henri Poincaré and proved by George Birkhoff in 1912. It claims that if an area preserving map of an annulus twists each boundary component in opposite directions, then the map has at least two fixed points. Contact geomet ...
AC Stark Effect
AC Stark Effect

... transition co-efficient: μij = cij ||μ|| ...
The hidden quantum entanglement roots of E = mc and its genesis to E
The hidden quantum entanglement roots of E = mc and its genesis to E

Analogue gravity from field theory normal modes?
Analogue gravity from field theory normal modes?

... and many others). (i) Thermal vacuum: anomalous photon propagation in QED at non-zero temperature can be interpreted in terms of an effective metric (Gies [31]). (j) ‘Solid state’ black holes (Reznik [32], Corley and Jacobson [33] and others). (k) Astrophysical fluid flows: Bondi–Hoyle accretion and ...
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Topological quantum field theory

A topological quantum field theory (or topological field theory or TQFT) is a quantum field theory which computes topological invariants.Although TQFTs were invented by physicists, they are also of mathematical interest, being related to, among other things, knot theory and the theory of four-manifolds in algebraic topology, and to the theory of moduli spaces in algebraic geometry. Donaldson, Jones, Witten, and Kontsevich have all won Fields Medals for work related to topological field theory.In condensed matter physics, topological quantum field theories are the low energy effective theories of topologically ordered states, such as fractional quantum Hall states, string-net condensed states, and other strongly correlated quantum liquid states.
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