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Quantum Mechanics for Pedestrians 1: Fundamentals
Quantum Mechanics for Pedestrians 1: Fundamentals

114, 125301 (2015)
114, 125301 (2015)

... phenomena. Spin-orbit coupling (SOC) plays a fundamental role in most topological materials, linking the spin and the momentum of quantum particles. The introduction of time-periodic perturbations to topologically trivial systems (quantum wells, solid-state materials, and ultracold atoms) can drive ...
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Nonlinear Phase Dynamics in a Driven Bosonic Josephson Junction

... horizontal L^ y driving (Fig. 4). These classical effects are mirrored in the evolution of the quantum Husimi function, thereby affecting the many-body fringe-visibility dynamics, leading to the protection of coherence by Vv ðtÞ driving for ’ ¼  coherent preparation, and to its destruction by Vh ðt ...
New high field magnet for neutron scattering at Hahn Meitner Institute
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Performance of Many–Body Perturbation Theory
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5.3 Atomic Emission Spectra and the Quantum Mechanical Model

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... become more and more relevant. Information processing at the microscopic scale poses challenges but also offers various opportunities: How much information can be transmitted through a physical communication channel if we can encode and decode our information using a quantum computer? How can we tak ...
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... speaking, two-qubit interactions include both local and nonlocal terms. The nonlocal terms can give rise to not only well-known entangling gates such as CNOT, but also to many other classes of gates that may or may not lie in the perfect entangling sector. We therefore, seek a systematic way to cons ...
Coarse graining and renormalization: the bottom up approach
Coarse graining and renormalization: the bottom up approach

... •result should be independent on choice of lattice (discretization independence) •diffeomorphism symmetry should emerge (at fixed points of renormalization flow) •(well supported) conjecture: discrete notion of diffeomorphism symmetry equivalent to discretization independence - should emerge in refi ...
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Relativistic quantum information theory and quantum reference frames

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Option J: Particle physics

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From Classical to Discrete Gravity through Exponential Non

... where at present L NSL  eL (  , x ,dx d  ) . Therefore, Equation (1) keeps its general form with t → λ, i.e., ...
Review - Sociedade Brasileira de Química
Review - Sociedade Brasileira de Química

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5.3 Atomic Emission Spectra and the Quantum Mechanical Model
5.3 Atomic Emission Spectra and the Quantum Mechanical Model

... • The energy absorbed by an electron for it to move from its current energy level to a higher energy level is identical to the energy of the light emitted by the electron as it drops back to its original energy level. • The wavelengths of the spectral lines are characteristic of the element, and the ...
The theory of flowing electrons - the STM and beyond
The theory of flowing electrons - the STM and beyond

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Chapter 2 Challenging the Boundaries between Classical and

... approached optical dispersion as if it were a purely classical perturbation problem, which he solved for the specific model of H proposed by Bohr. More specifically, he assumed that electromagnetic light was able to perturb molecular orbits through Mitschwingungen in the same way as it perturbed pro ...
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Decision-based Probabilities in the Everett - Philsci
Decision-based Probabilities in the Everett - Philsci

... purposes as if it were |ψ 0 i = √13 |+z i + √23 |−z i. (In other words, she assigns subjective probabilities in the way that an Orthodox person would, following Wallace’s principle equivalence, if the initial state were actually |ψ 0 i.) Clearly, Heretic will prefer Game 2 to Game 1, and will be (ri ...
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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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