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A motion that repeats itself in equal interval of time is called periodic
A motion that repeats itself in equal interval of time is called periodic

2006-11-14-RAL-Wang - Indico
2006-11-14-RAL-Wang - Indico

The Theorem of Ostrogradsky
The Theorem of Ostrogradsky

... religious. Later on, Ostrogradsky was placed under police surveillance at the start of his career in the Imperial Russian capital of St. Petersburg [3]. Ostrogradsky studied and worked in Paris from 1822 through 1827. He knew the leading French mathematicians of the time, including Cauchy, who paid ...
Physical and Mathematical Sciences 2016, № 3, p. 37–41 Physics
Physical and Mathematical Sciences 2016, № 3, p. 37–41 Physics

... gravity is generated by the large physical volume of extra dimensions. Braneworlds naturally appear in string/M-theory context and present intriguing possibilities to solve or to address from a different point of view various problems in particle physics and cosmology. An inherent feature of all the ...
Quantum Fluctuations of Mass for a Mirror in Vacuum
Quantum Fluctuations of Mass for a Mirror in Vacuum

... local field, J = −2Ωφ̄ with Ω constant. In this case, the force exerted by the field on the mirror takes a simple form: F µ = ∂ µ (Ωφ2 )(q) showing (see (7)) that there is a mass (energy at rest) correction for the mirror which identifies with a function of the local field: ∆m = Ωφ̄2 ...
coherent states of a charged particle in a magnetic field 1`2
coherent states of a charged particle in a magnetic field 1`2

... known l 11 J that the problem of a charged particle in a uniform magnetic field or in crossed uniform electrical and magnetic fields (EH = 0, E 2 - H2 < 0) reduces to solving an equation for the wave function of the oscillator type (Landau was the first to obtain this result when evaluating the spec ...
Coherent Exciton Dynamics in Semiconductor Superlattices:A Quasi
Coherent Exciton Dynamics in Semiconductor Superlattices:A Quasi

odinger Equations for Identical Particles and the Separation Property
odinger Equations for Identical Particles and the Separation Property

Full text in PDF form
Full text in PDF form



STOCHASTIC DYNAMICS OF LONG SUPPLY CHAINS WITH
STOCHASTIC DYNAMICS OF LONG SUPPLY CHAINS WITH

... µ of the previous section. In Section 3.2, we then reduce the dimensionality of the problem by employing a type of mean field theory for the conditional probability of the particle positions for a given realization of the capacities. In Section 3.3 we compute averages over time scales which are much ...
SIMULATION OF TONER PARTICLE MOTION UNDER DYNAMIC
SIMULATION OF TONER PARTICLE MOTION UNDER DYNAMIC

Noncommuting Coordinates in the Landau Problem
Noncommuting Coordinates in the Landau Problem

PHOTONS AND PHOTON STATISTICS
PHOTONS AND PHOTON STATISTICS

... Evidences for the particle nature of the excitations of the EMF are the photoelectric effect[2] and the Compton effect[5], respectively. The nonexistence of a delay time[8, 10] is less frequently mentioned although it is equally important as the other properties. Today our interpretation of photons ...
Document
Document

... Three-point vertices with z-dependent momentum flow ~ z Four-point vertices with z-dependent momentum flow ~ 1 Propagators with z-dependent momentum flow ~ 1/z Leading contributions from diagrams with only three-point vertices and propagators connecting j to l: ~ 1/z (one more vertex than propagato ...
A Note on the Quantum Mechanical Time Reversal - Philsci
A Note on the Quantum Mechanical Time Reversal - Philsci

Avoiding Ultraviolet Divergence by Means of Interior–Boundary
Avoiding Ultraviolet Divergence by Means of Interior–Boundary

A persistent particle ontology for QFT in terms of the Dirac sea
A persistent particle ontology for QFT in terms of the Dirac sea

... 2. Restriction to direct electrodynamic interaction and neglect of radiation; 3. Modelling interaction with all other fermion sectors of the SM only effectively by a timedependent “external” interaction. The resulting model is simple enough to enable an unobscured discussion, but has sufficient str ...
A persistent particle ontology for QFT in terms of the Dirac sea
A persistent particle ontology for QFT in terms of the Dirac sea

Superselection Rules - Philsci
Superselection Rules - Philsci

... due to the existence of a conserved quantity. Well known SRs in Quantum Mechanics concern radiative transitions of atoms. For example, in case of electric dipole radiation they take the form ∆J = 0, ±1 (except J = 0 → J = 0) and ∆MJ = 0, ±1. It says that the quantum numbers J, MJ associated with the ...
Self-adjoint operators and solving the Schrödinger equation
Self-adjoint operators and solving the Schrödinger equation

... U (t) = e−itH is referred to as the time evolution of the Hamiltonian H. The solution ψ(t) = U (t)ψ0 also has properties which one would expect from the time evolution of a state in a closed quantum mechanical system. Mathematically, this is expressed by the fact that U = (U (t))t∈R is a strongly c ...
Statistical physics
Statistical physics

On the Extra Anomalous Gyromagnetic Ratio of the Electron and
On the Extra Anomalous Gyromagnetic Ratio of the Electron and

... the Electron”. It also accounts very well for quarks and other spin-1/2 particles although in some of the cases, there is need for modifications while in others is fails - for example, one needs the Proca equation to describe the neutron which is a spin-1/2 particle as the Electron. The first taste ...
Quantum Walks in Discrete and Continuous Time
Quantum Walks in Discrete and Continuous Time

Derivation of viscous correction terms for the isothermal quantum
Derivation of viscous correction terms for the isothermal quantum

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Propagator

In quantum mechanics and quantum field theory, the propagator gives the probability amplitude for a particle to travel from one place to another in a given time, or to travel with a certain energy and momentum. In Feynman diagrams, which calculate the rate of collisions in quantum field theory, virtual particles contribute their propagator to the rate of the scattering event described by the diagram. They also can be viewed as the inverse of the wave operator appropriate to the particle, and are therefore often called Green's functions.
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