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Nonlinear THz response of a one-dimensional superlattice * Avik W. Ghosh
Nonlinear THz response of a one-dimensional superlattice * Avik W. Ghosh

... justifies a one miniband assumption. Electrons can be introduced into the conduction miniband either by photoexcitation, or by doping 共in the case of doping, additional complications could arise due to domain formation.18 At THz frequencies, however, the electrons are driven faster than the typical ...
(questions, that is, of the ontological status of the wave
(questions, that is, of the ontological status of the wave

Thermal and Quantum Phase Transitions
Thermal and Quantum Phase Transitions

Measurement of the transverse electric field profile of light by a self
Measurement of the transverse electric field profile of light by a self

... that the general method in Ref [1]. is classical, it will only admit a quantum description in most systems (e.g. if applied to atomic orbitals). Conceptually the classical analog can be viewed as a way of extracting a measurement of the transverse electric field profile (TEFP) of a beam of light by ...
Propensities in Quantum Mechanics - Philsci
Propensities in Quantum Mechanics - Philsci

Classical/Quantum Dynamics of a Particle in Free Fall
Classical/Quantum Dynamics of a Particle in Free Fall

... and the harmonic oscillator General solution of ẍ = −ω 2 x reads x(t) = a cos ωt + (b/ω) sin ωt. Take x(t) = (B/ω) sin ωt to be the primitive solution (here B is again a prescribed constant “velocity”: we have arranged to recover free particle conventions in the limit ω ↓ 0 ). To bring the general ...
DISTANCE EDUCATION M.Sc. (Physics) DEGREE EXAMINATION
DISTANCE EDUCATION M.Sc. (Physics) DEGREE EXAMINATION

... Find the root of xe x  2  0 which lies between 0 and 1 using the method of false position. ...
Two-magnon instabilities and other surprises in magnetized quantum antiferromagnets Oleg Starykh
Two-magnon instabilities and other surprises in magnetized quantum antiferromagnets Oleg Starykh

Exponential Operator Algebra
Exponential Operator Algebra

... What is the Wave Function of a Swinging Pendulum? Consider a macroscopic simple harmonic oscillator, and to keep things simple assume there are no interactions with the rest of the universe. We know how to describe the motion using classical mechanics: for a given initial position and momentum, clas ...
The Fermi-Hubbard model 11 The Hubbard model
The Fermi-Hubbard model 11 The Hubbard model

Adiabatic State Preparation of Interacting Two-Level Systems R. T. Brierley, C. Creatore,
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Niels Bohr - Nobel Lecture

... of heat radiation, which, because of its independence of the individual prop erties of substances, lent itself peculiarly well to a test of the applicability of the laws of classical physics to atomic processes. Planck considered the equilibrium of radiation between a number of systems with the same ...
The quantum query complexity of AC 0 - Washington
The quantum query complexity of AC 0 - Washington

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- Philsci

Interpretation of quantum mechanics by the double solution theory
Interpretation of quantum mechanics by the double solution theory

... is never strictly the case in nature, due to the inevitable existence of some spectral width. I knew that if the complex wave is represented by a Fourier integral, i.e. by a superposition of components, these latter only exist in the theoretician’s mind, and that as long as they are not separated by ...
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RSC_QTECR_ch005 105..131

... interest to develop practical computation methods to estimate KIEs for enzymatic reactions. The challenge to theory is the difficulty to accurately determine the small difference in free energy of activation due to isotope replacements. This is further exacerbated by the complexity and size of an enzym ...
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Towards A Quantum Mechanical Model of Foreign Policy
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Higher-order energy level spacing distributions in the transition
Higher-order energy level spacing distributions in the transition

... Nevertheless, the semiclassical interpretation of q is still open. Localization effects of chaotic eigenfunctions and the value of the effective Planck constant (h̄eff ) can influence the Brody parameter (Prosen and Robnik 1994). Although equation (3) still lacks a physical derivation from first pri ...
Matrix Product States and Tensor Network States
Matrix Product States and Tensor Network States

Wave Functions - Quantum Theory Group at CMU
Wave Functions - Quantum Theory Group at CMU

... norm kψk = 0. This is an element of the linear space, and from a mathematical point of view it is a very significant element. Nevertheless, it cannot represent a possible state of a physical system. All the other members of H represent possible quantum states. A point in the phase space represents t ...
Document
Document

... of Z odd (ex. Hydrogen) divide into an even number of sub-level. In fact the number of levels is 2A+1 Æ proof of half integer kinetic momentum ! ...
Supercurrent through a multilevel quantum dot - FU Berlin
Supercurrent through a multilevel quantum dot - FU Berlin

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Scalar field theory

In theoretical physics, scalar field theory can refer to a classical or quantum theory of scalar fields. A scalar field is invariant under any Lorentz transformation.The only fundamental scalar quantum field that has been observed in nature is the Higgs field. However, scalar quantum fields feature in the effective field theory descriptions of many physical phenomena. An example is the pion, which is actually a pseudoscalar.Since they do not involve polarization complications, scalar fields are often the easiest to appreciate second quantization through. For this reason, scalar field theories are often used for purposes of introduction of novel concepts and techniques.The signature of the metric employed below is (+, −, −, −).
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