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Is the dynamics of open quantum systems always linear?
Is the dynamics of open quantum systems always linear?

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... Then, we displace particle at a distance x from the origin and draw FBD at this displaced position. We apply Newton’s 2nd law at this position and simplify this equation in the form of a = – w2 x. This step may require little calculations and approximations too. Then, we find out angular frequency w ...
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... This stage of self-sustained exponentially rapid expansion of the universe was not very long. In a realistic version of our model its duration could be as short as 10-35 seconds. When the energy density of the field  becomes sufficiently small, viscosity becomes small, inflation ends, and the scala ...
PERIODIC MOTION: The periodic motion is one in
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... the some of kinetic and the potential energy of the body. If the frictional forces are not taken into account than the total energy of the system remains constant. POTENTIAL ENERGY: It is energy of the particle by virtue of its distance from the mean position. Consider a particle of mass m executing ...
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... Chile is the major producer of molybdenum in the world (Reference: Statistics of Copper and Other Minerals 1994-2003). The main mineral ores is the molybdenite. In those deposits the molybdenite is, in general, associated to copper ores. Different processes are used to separate the molybdenum of the ...
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formatted for A4 paper - Inference Group

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Quantum fluctuation relations: Foundations and applications

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RSC_QTECR_ch005 105..131

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... First of all, the above analysis is based on the large-U expansion of the Hubbard model where electrons are localized. It should not be taken seriously for small U values where electrons can be delocalized even at half-filling. In particular, the AF2 共␲ , 0兲 phase for a large range of t⬘ / t below U ...
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... previous results. We also discuss the stability of BPs against many-particle scattering in ideal atomic and spin chains. The presence of an atom on a lattice site in the BH model or of a flipped spin in the XXZ chain is generally referred to as an excitation. We consider one-dimensional systems wher ...
Presentation
Presentation

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Theoretical and experimental justification for the Schrödinger equation

The theoretical and experimental justification for the Schrödinger equation motivates the discovery of the Schrödinger equation, the equation that describes the dynamics of nonrelativistic particles. The motivation uses photons, which are relativistic particles with dynamics determined by Maxwell's equations, as an analogue for all types of particles.This article is at a postgraduate level. For a more general introduction to the topic see Introduction to quantum mechanics.
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