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Hidden Variables and Nonlocality in Quantum Mechanics
Hidden Variables and Nonlocality in Quantum Mechanics

Non-Equilibrium Liouville and Wigner Equations: Moment Methods
Non-Equilibrium Liouville and Wigner Equations: Moment Methods

On Fractional Schrödinger Equation and Its Application
On Fractional Schrödinger Equation and Its Application

A Noncommutative Sigma Model by Mauritz van den Worm
A Noncommutative Sigma Model by Mauritz van den Worm

6 Product Operators
6 Product Operators

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6 Product Operators

An  information-theoretic perspective on  the foundations  of
An information-theoretic perspective on the foundations of

Three Myths about Time Reversal in Quantum Theory
Three Myths about Time Reversal in Quantum Theory

... whatsoever other than reversing the velocities of the particles” (2000, 20–21). This implies that time reversal cannot conjugate the wave function, as is standardly assumed, which leads Albert to declare, “the dynamical laws that govern the evolutions of quantum states in time cannot possibly be inv ...
Principles of Quantum Universe
Principles of Quantum Universe

... its development from Copernicus to Wheeler, focusing on the problem of classification of physical measurements and astrophysical observations. In Chapter 2 we present the problems of choosing initial data and frames of reference in Newton’s mechanics, relativistic theory of a particle, cosmological ...
The Quantum IO Monad - School of Computer Science
The Quantum IO Monad - School of Computer Science

Causal sets:
Causal sets:

Breakdown of NRQCD Factorization
Breakdown of NRQCD Factorization

221A Lecture Notes on Spin
221A Lecture Notes on Spin

Semiclassical approximations in wave mechanics
Semiclassical approximations in wave mechanics

... mechanics. Perturbation techniques produce series expansions for quantities of interest in powers of a variable which specifies the departure of the given problem from an exactly soluble case (as in the Born approximation where scattering amplitudes, etc are expanded in powers of the strength of the ...
Download: PDF
Download: PDF

A quantum computing primer for operator theorists
A quantum computing primer for operator theorists

The Quantum Vacuum and the Cosmological Constant Problem
The Quantum Vacuum and the Cosmological Constant Problem

... concern with the question of zero-point energies is also mentioned in a recent article by Straumann in which it is noted that Pauli was “quite amused” by his calculation [60]. Straumann rederives Pauli’s result by inserting the calculated energy density of the vacuum in an equation relating the radi ...
generalized twist-deformed rindler space-times
generalized twist-deformed rindler space-times

Ontological Aspects of Quantum Field Theory edited by
Ontological Aspects of Quantum Field Theory edited by

... Clearance Center, Inc., 222 Rosewood Drive, Danvers, MA 01923, USA. In this case permission to photocopy is not required from the publisher. ...
What quantum computers may tell us about quantum mechanics
What quantum computers may tell us about quantum mechanics

slides:pptx - Experimental Elementary Particle Physics Group
slides:pptx - Experimental Elementary Particle Physics Group

Spin squeezing and quantum correlations
Spin squeezing and quantum correlations

... We have classified spin states into two mutually exclusive classes, namely, oriented and non-oriented states, and studied their squeezing properties. It is clear from our analysis that squeezing is exhibited only by non-oriented states. Considering in particular the nonoriented states of a spin-1 sy ...
Trajectory-Based Coulomb-Corrected Strong Field
Trajectory-Based Coulomb-Corrected Strong Field

... smaller Im ts assign larger weights to the corresponding terms in Eq. (2). Usually, the terms with smallest Im ts have tr near the times when the absolute value of the electric field is around a local maximum. Expression (2), besides approximating the integral (1), also offers deeper physi(α) cal in ...
Introduction to Integrable Models
Introduction to Integrable Models

A semi-classical picture of quantum scattering
A semi-classical picture of quantum scattering

< 1 ... 7 8 9 10 11 12 13 14 15 ... 156 >

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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