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An introduction to rigorous formulations of quantum field theory
An introduction to rigorous formulations of quantum field theory

... Hx ≈ span({|zix , z ∈ R} ≈ L2 (R). Though I presented loose physical motivation for this picture, I will not claim the reasoning was sound. Some authors present conventional QFT as the inevitable marriage of special relativity and quantum theory [4, 5], often starting from a particle-based perspecti ...
Crystallization of strongly interacting photons in a nonlinear optical fiber
Crystallization of strongly interacting photons in a nonlinear optical fiber

... pulse on entering the medium, which propagates with a variable group velocity vg ∼ v Ω+2 (t )/(g 2 n z ). Once the pulse completely enters the medium, Ω+ (t ) is adiabatically turned to zero, reversibly converting the excitations into pure spin-wave form32 . Under certain conditions this input pulse ...
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Document

... • First N EPR pairs are denoted by |E={|e1,12, |e2,12,…|en,12} • The N GHZ states are denoted by |G={|g1,345, |g2,345…|gn,345} • The measurement bases is denoted by B=[b1, b2, .., bn], where bi{0, 1}. Alice 0 means z-basis 1 means x-basis ...
and : formal 1D calculations - Sociedade Brasileira de Física
and : formal 1D calculations - Sociedade Brasileira de Física

“Mind the gap” Solving optimization problems with a
“Mind the gap” Solving optimization problems with a

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Introduction to quantum spin systems
Introduction to quantum spin systems

... the Bohr van Leeuwen theorem that “The magnetic susceptibility is zero for a pure classical model”. This can be easily proofed by considering a classical partition function which is ...
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Towards A Quantum Mechanical Model of Foreign Policy

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Chem 344 1st Hour Exam - UIC Department of Chemistry

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... Walter Eduard Thirring quantum field theory, known as the Thirring model. That 1958 work, not Sinitiro Tomonaga’s paper as occasionally alleged, was the source for Joaquin Luttinger’s important model in condensedmatter physics and for ”bosonization.” Walter’s 1955 monograph on quantum electrodynamics ...
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Episode 219 - Teaching Advanced Physics

... accidents, through pile drivers, bullet-proof vests and laser-induced fusion. Momentum is in some ways fundamental. When considering quantum physics, students will meet the idea that light has momentum (but it doesn’t make any sense to use the classical physics definition of mv for light that by def ...
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... Imagine that we plot the trajectories of the system in q, p, t space. This implies that someone has solved the dynamics completely, and then given us q(t), p(t) for all possible initial conditions. Now we look at this whole set up and ask if we want some new coordinates to describe the evolution. Ta ...
Summer/Fall 2000, Vol. 30, No. 2 - SLAC
Summer/Fall 2000, Vol. 30, No. 2 - SLAC

... equations of quantum theory with those of Maxwell’s electrodynamics. Both were first laboriously put together from experimental evidence. In both cases the interpretations of what the equations meant came later. In the case of electrodynamics, the ultimate verdict on Maxwell’s equations is that at a ...
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... Some experiments are best explained by the photon model Some are best explained by the wave model The nature of light is not describable in terms of any single classical model Light has a dual nature in that it exhibits both wave and particle characteristics The particle model and the wave model of ...
Stationary states and time
Stationary states and time

... If E were the whole of the energy of the particle (as it would be if it were a free particle, unaffected by its surroundings) then this eigenvalue equation is H f(x) = E f(x) where H is the Hamiltonian operator for the system, H   ...
Stationary states and time
Stationary states and time

... independent of temperature and is a consequence of the quantum nature of the protons’ motion, which results in the penetration of the vibrational wave functions ϕ1 and ϕ2 in each energy-well into the region of the barrier. If the energy barrier is too high the inversion cannot be detected. If there ...
Concepts of condensed matter physics Spring 2014 Exercise #5
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Critical Study of The Structure and Interpretation of
Critical Study of The Structure and Interpretation of

... account, which I find quite curious. identity explanations proceed by showing that the correlated are aspects of a single variable. Here's how van Fraassen seem to work for quantum suggests that this might systems. Suppose that A and B commute, have a set {,-}of common such eigenstates ...
Schrodinger Evolution for the Universe: Reparametrization
Schrodinger Evolution for the Universe: Reparametrization

... and transformations that do not (refoliations). The embedding preserving transformations can be unambiguously understood as Type 2 symmetries: it makes sense to talk of reparametrizations as symmetries of histories but not states since they reparametrize phase space curves without changing their ima ...
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Quantum Fields near Black Holes - Theoretisch

... with metric gµν . Because of the large difference between the Planck scale (10−33 cm) and scales relevant for the present standard model (≥ 10 −17 cm) the range of validity of this approximation should include a wide variety of interesting phenomena, such as particle creation near a black hole with ...
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Canonical quantization

In physics, canonical quantization is a procedure for quantizing a classical theory, while attempting to preserve the formal structure, such as symmetries, of the classical theory, to the greatest extent possible.Historically, this was not quite Werner Heisenberg's route to obtaining quantum mechanics, but Paul Dirac introduced it in his 1926 doctoral thesis, the ""method of classical analogy"" for quantization, and detailed it in his classic text. The word canonical arises from the Hamiltonian approach to classical mechanics, in which a system's dynamics is generated via canonical Poisson brackets, a structure which is only partially preserved in canonical quantization.This method was further used in the context of quantum field theory by Paul Dirac, in his construction of quantum electrodynamics. In the field theory context, it is also called second quantization, in contrast to the semi-classical first quantization for single particles.
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