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Bohr`s quantum postulate and time in quantum mechanics
Bohr`s quantum postulate and time in quantum mechanics

Preprint
Preprint

Quantum Theory: a Pragmatist Approach
Quantum Theory: a Pragmatist Approach

... What is it to interpret quantum theory? Addressing this question, van Fraassen ([1991]) characterized the interpretative task as an attempt to say: ‘What is really going on, according to this theory?’ and ‘How could the world possibly be how this theory says it is?’ This ties interpretation directly ...
PPT
PPT

... p  mr  eA   i nor the mechanical momentum ...
Chapter 3 – Physico-Chemical Characteristics of
Chapter 3 – Physico-Chemical Characteristics of

... photons is not allowed since the energy dispersion curves of plasmons and photons never cross each other [2,3]. However, the presence of a surface in real materials allows the existence of new plasmon modes, called surface plasmons, which can be excited by electromagnetic waves [2,3]. In particular, ...
Physical Foundations of Quantum Electronics
Physical Foundations of Quantum Electronics

Statistical Mechanics - Uwe
Statistical Mechanics - Uwe

... useful. Who wants to know exactly how each individual degree of freedom evolves as a function of time? It is much more adequate to describe the gas by macroscopic quantities that are averages over many microscopic degrees of freedom. Such averaged quantities are, for example, the energy or particle ...
Spin Algebra, Spin Eigenvalues, Pauli Matrices Lecture 10
Spin Algebra, Spin Eigenvalues, Pauli Matrices Lecture 10

... For each value of s, there is a family of allowed values of m, as we proved. Here they are: (table omitted for now) ...
Physics in Higher-Dimensional Manifolds
Physics in Higher-Dimensional Manifolds

Momentum and Impulse Momentum and Impulse
Momentum and Impulse Momentum and Impulse

Problem 19.1 The moment of inertia of the rotor of the medical
Problem 19.1 The moment of inertia of the rotor of the medical

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Heisenberg (and Schrödinger, and Pauli) on Hidden - Hal-SHS

... the term ’hidden variables’ as a blanket to denote both the current understanding of hidden variables theories and earlier discussions. Our aim will be to clarify at least in part how these questions were understood in this earlier period. We first discuss various aspects of Heisenberg’s thought on ...
How to characterize the dynamics of cold atoms in non
How to characterize the dynamics of cold atoms in non

How the Laws of Physics Lie
How the Laws of Physics Lie

Paired states of fermions in two dimensions with breaking of parity
Paired states of fermions in two dimensions with breaking of parity

PS - USTC, ICTS
PS - USTC, ICTS

... • The light cone gauge invariant extension is not physical one, because it includes unphysical pure gauge part and the residual gauge degree of freedom. • Only in light cone gauge, the Jaffe-Bashinsky gluon spin operator can be related to gluon spin and so can the measured gluon helicity distributi ...
Duo: A general program for calculating spectra of diatomic molecules
Duo: A general program for calculating spectra of diatomic molecules

The Physical Implementation of Quantum Computation David P. DiVincenzo
The Physical Implementation of Quantum Computation David P. DiVincenzo

- Philsci
- Philsci

... improper mixtures such as those that represent the state of each component of an EPRentangled state, and hence releases us from any undesirable commitment to Bell-like inequalities, or Kochen-Specker proofs. But it also means that O-eigenstates fulfil this condition by definition; thus the name (ext ...
Problem 16.1 The 20-kg crate is stationary at time t = 0. It is
Problem 16.1 The 20-kg crate is stationary at time t = 0. It is

... Problem 16.6 A bioengineer models the force generated by the wings of the 0.2-kg snow petrel by an equation of the form F = F0 (1 + sin ωt), where F0 and ω are constants. From video measurements of a bird taking off, he estimates that ω = 18 and determines that the bird requires 1.42 s to take off ...
Polarized interacting exciton gas in quantum wells and bulk semiconductors
Polarized interacting exciton gas in quantum wells and bulk semiconductors

Quantum Monte Carlo simulations of solids W. M. C. Foulkes
Quantum Monte Carlo simulations of solids W. M. C. Foulkes

Applied Bohmian mechanics
Applied Bohmian mechanics

Quantum fluctuation relations: Foundations and applications
Quantum fluctuation relations: Foundations and applications

... It hence is of statistical nature. Its use and properties are discussed in many textbooks on statistical mechanics. The other ingredient, concerning the dynamics of the system, is the principle of microreversibility. This point needs some clarification since microreversibility is customarily underst ...
Circuit Quantum Electrodynamics with Transmon Qubits in
Circuit Quantum Electrodynamics with Transmon Qubits in

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