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Chapter 6
Chapter 6

Quantum Nonlinear Optics in Lossy Coupled-Cavities in Photonic Crystal Slabs
Quantum Nonlinear Optics in Lossy Coupled-Cavities in Photonic Crystal Slabs

Lectures in Theoretical Biophysics - Theoretical and Computational
Lectures in Theoretical Biophysics - Theoretical and Computational

... the firing of neurons. Since such systems are often subject to random perturbations, noise is added to the deterministic equations to yield associated stochastic differential equations. In such cases as well as in the case of classical Brownian particles, the noise term B[x(t), t] · η(t) needs to be ...
- Philsci-Archive
- Philsci-Archive

lecture 3
lecture 3

... – 1790: Length of a pendulum with half-period of one second – 1791: One ten-millionth of ¼ Earth’s meridian through Paris – 1799: Platinum meter bar (refined in 1889 and 1927) – 1960: 1,650,763.73 wavelengths of 2p105d5 of Kr-86 – 1983: Length traveled by light in vacuum in 1/299,762,458 of a sec – ...
The Casimir Effect: Some Aspects
The Casimir Effect: Some Aspects

... attraction of two parallel and perfectly conducting plates located in vacuum [1]. As we shall see, this effect has its origin in colloidal chemistry and is directly related to the dispersive van der Waals interaction in the retarded regime. The correct explanation for the non-retarded dispersive van ...
What the Humean Should Say About Entanglement
What the Humean Should Say About Entanglement

... group, the Thesis Prep seminar at NYU, and an anonymous referee for extremely useful feedback. ...
Introduction to Group Field Theory
Introduction to Group Field Theory

Phenomenology of Higgs Bosons Beyond the Standard Model
Phenomenology of Higgs Bosons Beyond the Standard Model

Spin-orbit coupling effects, interactions and superconducting
Spin-orbit coupling effects, interactions and superconducting

... order of a few up to hundreds of nanometers. Situated between the microscopic world of atoms and the macroscopic world, they can be thought of as being so small that quantum effects dominate their behaviour, but large enough that it is not feasible to describe them taking every single particle into ...
Three myths about time reversal in quantum theory
Three myths about time reversal in quantum theory

... precise way to derive this conclusion is as follows. Let ψ(t) be any solution to the Schrödinger d ψ(t) = Hψ(t), where H is a fixed self-adjoint and densely-defined operator. Suppose equation i dt d that if ψ(t) is a solution, then so is ψ(−t), in that i dt ψ(−t) = Hψ(−t). We have by substitution d ...
Three Myths About Time Reversal in Quantum Theory 1. Introduction
Three Myths About Time Reversal in Quantum Theory 1. Introduction

9691 KB pdf file
9691 KB pdf file

Quantum computing  Markus Kiili Opinnäytetyö
Quantum computing Markus Kiili Opinnäytetyö

... − Turning machine. Used mainly as the main model of complexity theory. − Lambda calculus. Forms the basis of many functional programming languages. − Boolean circuits. Uses logical gates to perform operations on memory bits. − Random-access machine (RAM). Consists of memory registers holding integer ...
Entanglement Entropy
Entanglement Entropy

diatomic molecular spectroscopy with standard and anomalous
diatomic molecular spectroscopy with standard and anomalous

... building angular momentum theory. However, in analogy to distinction between right- and left- handed coordinate systems, different signs occur. We only use the standard sign as indicated in Eq. (3) in computation of a molecular diatomic spectrum [6], i.e., without resorting to use of Klein's anomaly ...


LHC
LHC

Twenty years of the Weyl anomaly
Twenty years of the Weyl anomaly

Coherent State Wave Functions on the Torus
Coherent State Wave Functions on the Torus

Statistical Mechanics - Physics | Oregon State University
Statistical Mechanics - Physics | Oregon State University

Decoherence and the Classical Limit of Quantum
Decoherence and the Classical Limit of Quantum

See the slides
See the slides

slides
slides

Special functions in R: introducing the gsl package
Special functions in R: introducing the gsl package

< 1 ... 3 4 5 6 7 8 9 10 11 ... 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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