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Wave Chaos in Electromagnetism and Quantum Mechanics
Wave Chaos in Electromagnetism and Quantum Mechanics

... weather, electrical circuits, heart arrhythmia, and many other places. These are all manifestations of what we might call “classical” chaos, because they involve the evolution of classical deterministic quantities, like atmospheric pressure, electric currents, or the trajectory of a gas particle. Ch ...
Introduction to Quantum Statistical Mechanics
Introduction to Quantum Statistical Mechanics

... Actually, rays characterize the pure states of the system. When we consider Quantum Statistical Mechanics, we will make a distinction between pure states and mixed states that will be introduced then. However, in that section, we will go on talking about states. In case of our example, H = L2 (RdN ) ...
Ultracold atoms as quantum simulators for new materials – synthetic
Ultracold atoms as quantum simulators for new materials – synthetic

... Simplest explanation for time of flight pictures: The wavefunction is unchanged, TOF pictures show momentum distribution. Alternative description: Canonical momentum p=-i ! becomes mechanical momentum Mechanical momentum changes from p – A to p Momentum change by A can be described by synthetic ele ...
Quantum Geometry: a reunion of Physics and Math
Quantum Geometry: a reunion of Physics and Math



... to the orbit types of the group action, the manifold is stratified into different strata. Mechanics will be set up on each stratum and then reduced by symmetry. We apply this idea, taking M and G as the center-of-mass system for N bodies and the rotation group SO(3), respectively. The center-of-mass ...
Effective Quantum Gravity and Inflation
Effective Quantum Gravity and Inflation

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The Road to Loop Quantum Gravity - Theoretical High
The Road to Loop Quantum Gravity - Theoretical High

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Daniel Heineman Prize: The Quest for Quantum Gravity
Daniel Heineman Prize: The Quest for Quantum Gravity

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leading quantum correction to the newtonian potential
leading quantum correction to the newtonian potential

... g = detgµν and gµν is the metric tensor. Experiment determines [1] κ2 = 32πG, where G is Newton’s constant, and [7] | α |, | β |≤ 1074 . The minimal general relativity consists of keeping only the first term, but higher powers of R are not excluded by any known principle. The reason that the bounds ...
Effective Hamiltonians and quantum states
Effective Hamiltonians and quantum states

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Gravity-anti-Gravity Symmetric Mini - Superspace Research proposal
Gravity-anti-Gravity Symmetric Mini - Superspace Research proposal

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Superstrings: The “Ultimate Theory of Everything”? Sera Cremonini

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PSEUDO-FERMIONIC COHERENT STATES OMAR CHERBAL AND MAHREZ DRIR
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... The coherent states which provide a quantum description of the evolution of a classical system [4] has been generalized to several quantum systems [9, 12]. In last years the concept of coherent states was also introduced to non-Hermitian quantum mechanics [1, 10]. In this perspective, we have constr ...
Deriving E = mc /22 of Einstein`s ordinary quantum relativity energy
Deriving E = mc /22 of Einstein`s ordinary quantum relativity energy

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Quantum Complexity and Fundamental Physics
Quantum Complexity and Fundamental Physics

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General Relativity as an Effective Field Theory
General Relativity as an Effective Field Theory

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Your Paper`s Title Starts Here:

... Results of experimental research of admittance (total conductivity) for metal-insulatorsemiconductor (MIS) structures based on CdxHg1-xTe grown by MBE with single quantum wells are presented in [[3]]. In this scientific work describes results of admittance research for MIS-structures based on MBE MC ...
Conceptual Issues in Canonical Quantum Gravity and Cosmology
Conceptual Issues in Canonical Quantum Gravity and Cosmology

... • four constraints, which are restrictions on the initial data, that is, restrictions on the allowed choices for h ab and π ab on an ‘initial’ hypersurface. After having solved these equations, spacetime can be interpreted as a ‘trajectory of spaces’. The origin of the constraints is the diffeomorph ...
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Quantum mechanics is the theory that we use to describe the
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From the Big Bang to String Theory
From the Big Bang to String Theory

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Canonical equivalence of gravity and acceleration — two-page
Canonical equivalence of gravity and acceleration — two-page

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Canonical quantum gravity

In physics, canonical quantum gravity is an attempt to quantize the canonical formulation of general relativity (or canonical gravity). It is a Hamiltonian formulation of Einstein's general theory of relativity. The basic theory was outlined by Bryce DeWitt in a seminal 1967 paper, and based on earlier work by Peter G. Bergmann using the so-called canonical quantization techniques for constrained Hamiltonian systems invented by Paul Dirac. Dirac's approach allows the quantization of systems that include gauge symmetries using Hamiltonian techniques in a fixed gauge choice. Newer approaches based in part on the work of DeWitt and Dirac include the Hartle–Hawking state, Regge calculus, the Wheeler–DeWitt equation and loop quantum gravity.
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