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Gibbs' paradox and black-hole entropy
Gibbs' paradox and black-hole entropy

... It is important to emphasize in this connection the important difference between identity and indistinguishability [9]. In classical mechanics, different particles are not identical even if they are indistinguishable; in principle, they can be identified and have therefore to be counted separately.3 ...
Chapter 14 PowerPoint
Chapter 14 PowerPoint

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Calculation of state selective field ionization of hydrogen atoms in a
Calculation of state selective field ionization of hydrogen atoms in a

... and magnetic fields extending over decades. Except for [2, 3], these studies have been for the case where the electric and magnetic fields are constant. Several studies have been for somewhat weak fields so that perturbative quantum treatments are useful [6–8]. There have been several theoretical qu ...
McTaggart distinguished two conceptions of time - Philsci
McTaggart distinguished two conceptions of time - Philsci

... adopted Minkowski's space-time view as an essential step towards creating his second great theory - general relativity (GR). And it seems that SR does indeed imply that we are obliged to reject objectism and accept eventism. For if objectism is true, the universe is made up of three-dimensional obje ...
MSc Phy App
MSc Phy App

... Introduction to Quantum Theory: Wave-Particle duality, matter waves, group velocity, phase velocity, uncertainty principle, wave packets.Basic postulates of quantum mechanics, concept of probability and probability current density Unit-II Schrodinger equation. Operators, eigenvalues and eigenfunctio ...
Coleman progress - Rutgers Physics
Coleman progress - Rutgers Physics

Slide 1
Slide 1

Physics 882: Problem Set 4 Due Friday, February 7, 2003
Physics 882: Problem Set 4 Due Friday, February 7, 2003

... D. You may express your answer in terms of a numerical integral, if necessary; in that case, do not evaluate the numerical integral. Hint: you may need to use the relation (discussed last quarter) for turning a sum over k space into an integral in three dimensions: X k ...
Formalism and Interpretation in Quantum Theory1 1 Two Views of
Formalism and Interpretation in Quantum Theory1 1 Two Views of

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The quantum pigeonhole principle and the nature of quantum

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What do we know about the world – what is the physics for

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the obstinate reductionist`s point of view on the laws of physics

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Density Operator Theory and Elementary Particles
Density Operator Theory and Elementary Particles

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Quantum Computing Applications
Quantum Computing Applications

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Steady-state quantum interference in resonance

... will occur in the total fluorescence, but only in certain polarisations. On the other hand, if the excited states are Rydberg states with different principal quantum numbers, it is possible for their J and mJ values to be equal, thereby allowing quantum interference to affect the total fluorescence. ...
Particle Physics - UW High Energy Physics
Particle Physics - UW High Energy Physics

... (80, 90 GeV) - these bosons were discovered at CERN in 80s • Weak interactions change flavor – There are no large flavor changing neutral currents, i.e., not Z – Mediating bosons that change flavor are charged, W± – Flavor changing weak interactions allow decay of heavier generation quarks and lepto ...
Implications of Quantum Informational Entropy in Some
Implications of Quantum Informational Entropy in Some

... Complex systems are a large multidisciplinary research theme that has been studied using a combination of fundamental theory, derived especially from physics and computational modeling. This kind of systems is composed of a large number of elemental units that interact with each other, being called ...
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ORMEs -- Superconductive but maybe not Monatomic

... superfluid behaviors, they become a special state of matter called a "Bose-Einstein condensate" (BEC). The BEC state in whole atoms was recently achieved in the laboratory by cooling a group of atoms to within a millionth of a degree of Absolute ZAro. ...
ORMEs - StealthSkater
ORMEs - StealthSkater

Understanding the destruction of nth
Understanding the destruction of nth

... recent experimental and theoretical investigations have been focused on revealing the physical mechanism of the decoherence problem, e.g., see 关12兴. According to these studies, this first-order decoherence can be roughly understood through the quantum entanglement of the considered system with the e ...
Atoms, molecules and optical transitions
Atoms, molecules and optical transitions

... electrons. The nucleus is static and point-like for our purposes, but we want to describe individual electrons by using single-particle wavefunctions one to self-consistently determine ...
Violation of a Temporal Bell Inequality for Single Spins in a Diamond
Violation of a Temporal Bell Inequality for Single Spins in a Diamond

... may, randomly, kill the cat. Quantum mechanics tells us that at any time, if unobserved, the cat is both dead and alive. However, if the system is probed, for instance by opening the box, we will find the cat in one of the two possible states, either alive or dead. According to the formalism of quan ...
View PDF - The Institute of Optics
View PDF - The Institute of Optics

... make use of adaptive optics methods.31 These methods are well developed and are known to be able to remove classical aberrations from light fields. It seems likely that the coherence of quantum states can also be restored by these methods, although detailed investigation still needs to be conducted. ...
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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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