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Why Quarks are Different from Leptons –
Why Quarks are Different from Leptons –

... With respect to the physical interpretation of this formalism two comments have to be added: i) The algebraic Schroedinger representation is the formulation of the Hamilton formalism for quantum fields independently of perturbation theory. Nevertheless, for the justification of this procedure the fi ...
arXiv:1312.4758v2 [quant-ph] 10 Apr 2014
arXiv:1312.4758v2 [quant-ph] 10 Apr 2014

Copyright cG 2017 by Robert G. Littlejohn Physics 221B Spring
Copyright cG 2017 by Robert G. Littlejohn Physics 221B Spring

... sophisticated and comprehensive treatment of scattering and decay processes in quantum mechanics. In these notes we shall develop the theory of Green’s functions and operators, which will be applied to simple scattering problems in the next set of notes. Later we will see that Green’s operators prov ...
Quantum Optics VII Conference Program
Quantum Optics VII Conference Program

... Andrew White, University of Queensland Fifty years ago, John Bell laid down the foundation of the employment of many of us at this conference. His theorem not only made a testable prediction for quantum mechanics, but also provided a horizon which delineated quantum from post-quantum theories. In th ...
Frozen Quantum Coherence - School of Mathematical Sciences
Frozen Quantum Coherence - School of Mathematical Sciences

... (Received 29 December 2014; published 27 May 2015) ...
quantum field theory in curved spacetime
quantum field theory in curved spacetime

... cannot in the end be based on the Poincare group. What is needed is a theory - or at least a framework- that respects the full general covariance of Einstein's view of spacetime as a Riemannian manifold. It is not my purpose here to present such a theory; it does not yet exist, at least as a coheren ...
Studies in the History of Modern Physics Vol 32 No4...  It is widely, though perhaps not universally, thought that objective... Determinism and Chance
Studies in the History of Modern Physics Vol 32 No4... It is widely, though perhaps not universally, thought that objective... Determinism and Chance

... Popper argues that the explanatory successes of statistical mechanics are sufficient to show that the dynamical laws that govern gasses etc. are indeterministic. In fact, he thinks that quantum mechanical indeterministic laws explain statistical mechanics- though he doesn’t say how. If Popper is cla ...
arXiv:quant-ph/0202122 v1 21 Feb 2002
arXiv:quant-ph/0202122 v1 21 Feb 2002

The Structure of a Quantum World Jill North
The Structure of a Quantum World Jill North

What is the Entropy in Entropic Gravity?
What is the Entropy in Entropic Gravity?

Why We Thought Linear Optics Sucks at Quantum Computing
Why We Thought Linear Optics Sucks at Quantum Computing

Applications of Modern Physics: A Sophomore
Applications of Modern Physics: A Sophomore

... The transition from lower-level to upper-level physics courses is difficult for many students as the course material becomes more abstract, and the mathematics more sophisticated. In this paper, we describe the development of a sophomore-level Applications of Modern Physics course that bridges the l ...
Impossibility of the Counterfactual Computation for All Possible
Impossibility of the Counterfactual Computation for All Possible

A summary on Solitons in Quantum field theory
A summary on Solitons in Quantum field theory

... the spectrum broadens, as understood from the uncertainty principle. The redshifted light of the pulse travels faster than the blue shifted, due to dispersion, which make the pulse stretch out in time. After some propagation distance the pulses in the fiber will become superimposed on each other ma ...
Mass_01 - StealthSkater
Mass_01 - StealthSkater

... a massive task as researchers explain in an article in Science [subscription required]. The team used more than a year of time on the parallel computer network at Jülich which can handle 200 teraflops (i.e., 200 trillion arithmetical calculations per second). But what, you may be saying, of the Higg ...
Theory of quantum light emission from a strongly
Theory of quantum light emission from a strongly

... deviation from a simple artificial atom model of the QD; this view has since been echoed by additional experiments and theoretical analysis, e.g., Kaniber et al. [12] observe similar cavity feeding mechanisms and conclude that the coupling for large dot-cavity detunings cannot be explained by a simp ...
Phase Distribution of the Output of Jaynes
Phase Distribution of the Output of Jaynes

... Recently there has been much interest in the interaction of various forms of non-classical radiation with atoms. Real systems are often approximated by simple models, which can be solved exactly. One such model is the Jaynes-Cummings model (JCM), i.e., a system where a single two-level atom interact ...
PLMCN10-orals-12-Monday-Mo-33
PLMCN10-orals-12-Monday-Mo-33

... γ=100 eV/cm2 n(r=0) = 109 cm-2 ...
On Quantum Sieve Approaches to the Lattice
On Quantum Sieve Approaches to the Lattice

... There are a number of reasons for this, including the fact that the hardness of lattice SVP is the foudation of a number of post-quantum cryptosystems and that approximate-SVP is in N P ∩ coN P , so it is a prime target to use in searching for exponential speedups over classical algorithms [5, 7, 4] ...
Introduction to Quantum Information Science
Introduction to Quantum Information Science

... the photoelectric eect, and Bohr used it with de Broglie's matter wave hypothesis to explain the stability of atoms. A small snowball was set in motion down the mountain of physics leading to the successful explanation of all of these phenomena and more, as well as the formal construction of Quantu ...
Slide 1
Slide 1

... “2” & “3” never interact with each other, but entanglement is set-up by their separate interactions with “1”. S. Adhikari, A. S. Majumdar, D. Home, A. K. Pan, EPL 89, 10005 (2010) ...
QUANTUM COMPUTATION AND LATTICE PROBLEMS ∗ 1
QUANTUM COMPUTATION AND LATTICE PROBLEMS ∗ 1

... also be thought of as cosets of the subgroup {(0, 0), (1, d)} in DN . Our goal is to find the value d. In addition, we say that the DCP has a failure parameter f if each of the registers with probability at most (log1N )f is in the state |b, xi for arbitrary b, x instead of a coset state. We note th ...
Cabello`s nonlocality for generalized three
Cabello`s nonlocality for generalized three

On quantum obfuscation - University of Maryland Institute for
On quantum obfuscation - University of Maryland Institute for

Shor`s Factoring Algorithm and Modern Cryptography. An Illustration
Shor`s Factoring Algorithm and Modern Cryptography. An Illustration

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Hidden variable theory

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