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Driven Problems in Quantum and Classical Mechanics with Floquet
Driven Problems in Quantum and Classical Mechanics with Floquet

... there are tools to make qualitative statements about their general behaviour. In this paper, various problems, both with and without analytical solutions, in both classical and quantum mechanics, will be examined and their general behaviours indentified with the help of Floquet theory. Floquet multi ...
Wigner functions - Statistical Physics and Theory of Chaos
Wigner functions - Statistical Physics and Theory of Chaos

Wigner functions for arbitrary quantum systems
Wigner functions for arbitrary quantum systems

... representation of quantum mechanics [2]. The main advantage is that it simultaneously retains the intuitiveness with respect to classical phase-space while rendering clearly, important quantum information concepts—leading to the now iconic Wigner function for a macroscopically distinct superposition ...
Towards ~ Lorentz Invariant Quantum Theory of Measurement
Towards ~ Lorentz Invariant Quantum Theory of Measurement

Commun. Math. Phys. 110, 33-49
Commun. Math. Phys. 110, 33-49

... Remarks, (d) The mechanism that makes the integral small (i.e. of order 1/τ) is the same as in the Riemann-Lebesgue lemma: for large τ, UA(s) rotates rapidly and may be thought of as expzτE(s), with E(s) the energy. Because P and Q flank UA and C75 the phases do not cancel. This makes the integrand ...
Preskill - Microsoft
Preskill - Microsoft

... All of the short-distance details can be absorbed into a small number of “renormalized parameters” needed to describe long-distance phenomena. This is called “universality” because many different short-distance theories are all equivalent for describing long-distance physics. Universality makes quan ...
AbMinPRL - University of Strathclyde
AbMinPRL - University of Strathclyde

What is Quantum Thermodynamics?
What is Quantum Thermodynamics?

Scattering model for quantum random walk on the hypercube
Scattering model for quantum random walk on the hypercube

... Though we have simplified the problem by the assumption of symmetric initial values, we are still far from its explicit solution. The solution would rely on the path integration along different paths by which two sites can be connected in a presupposed number of steps. Each path would be assigned a ...
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The Limits of Quantum Computers
The Limits of Quantum Computers

Orientation dependence in near-field scattering from
Orientation dependence in near-field scattering from

... by this analysis. In many applications of light scattering, in particular, in paints, pigments, and coatings as well as in stereolithography, the particles are sufficiently close together that their radiation fields interact. In this case the scattering from one particle is affected by the adjacent ...
Physics 139B Solutions to Homework Set 4 Fall 2009 1. Liboff
Physics 139B Solutions to Homework Set 4 Fall 2009 1. Liboff

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... where theci 2 indicate the weights ascribed to each element of the mixture. The description offered by Φ1+2 contains maximal knowledge of both systems. However, W1 and W2 represent mixtures: somehow we seem to have lost knowledge. Schrödinger quickly realised that such “portion of the combined kno ...
Lecture Notes, Statistical Mechanics (Theory F)
Lecture Notes, Statistical Mechanics (Theory F)

... Experiment says that this extremum is a maximum. The equilibrium is apparently the least structured state possible at a given total energy. In this sense it is very tempting to interpret the maximum of the entropy in equilibrium in a way that S is a measure for the lack of structure, or disorder. It ...
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Far-from-equilibrium dynamics of ultra

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Impulse and Momentum

A purification postulate for quantum mechanics with indefinite causal
A purification postulate for quantum mechanics with indefinite causal

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Ch. 9 Momentum and Its Conservation

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Limitations to the superposition principle: Superselection rules in

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SUPERCONDUCTING QUBITS II: DECOHERENCE F.K. Wilhelm , M.J. Storcz and U. Hartmann

Chapter 9 Angular Momentum Quantum Mechanical Angular
Chapter 9 Angular Momentum Quantum Mechanical Angular

cosmological perturbation theory - The Institute of Mathematical
cosmological perturbation theory - The Institute of Mathematical

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Creating the Particle Flow

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Light-like -deformations and scalar field theory via Drinfeld twist
Light-like -deformations and scalar field theory via Drinfeld twist

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Propagator

In quantum mechanics and quantum field theory, the propagator gives the probability amplitude for a particle to travel from one place to another in a given time, or to travel with a certain energy and momentum. In Feynman diagrams, which calculate the rate of collisions in quantum field theory, virtual particles contribute their propagator to the rate of the scattering event described by the diagram. They also can be viewed as the inverse of the wave operator appropriate to the particle, and are therefore often called Green's functions.
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