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A hybrid stochastic hierarchy equations of motion approach to treat the low temperature dynamics of non-Markovian open quantum systems
A hybrid stochastic hierarchy equations low temperature dynamics non-Markovian open quantum systems
2014/9/24
The hierarchical equations of motion technique has found widespread success as a tool to generate the numerically exact dynamics of non-Markovian open quantum systems. However, its application to low ...
Advancing Hierarchical Equations of Motion for E±cient Evaluation of Coherent Two-dimensional Spectroscopy
Hierarchical equations of motion Two-dimensional spectroscopy Mixed Heisenberg-Schrdinger scheme
2012/4/5
To advance hierarchical equations of motion as a standard theory for quantum dissipative dynamics, we put forward a mixed Heisenberg-Schr?dinger scheme with block-matrix imple-mentation on efficient e...
Equations of motion in General Relativity and Quantum Mechanics
non-geodesic motion Dirac equation equations of motion Maxwell-Boltzmann distribution
2010/12/16
In a previous article a relationship was established between the linearized metrics of General Relativity associated with geodesics and the Dirac Equation of quantum mechanics.
Equations of motion in General Relativity and Quantum Mechanics
non-geodesic motion Dirac equation equations of motion Maxwell-Boltzmann distribution
2010/10/21
In a previous article a relationship was established between the linearized metrics of General Relativity associated with geodesics and the Dirac Equation of quantum mechanics. In this paper the exten...
Operational methods and Lorentz-type equations of motion
Operational methods Lorentz-type equations of motion
2010/12/9
We propose an operational method for the solution of dierential equations involv-ing vector products. The technique we propose is based on the use of the evolution operator, dened in such a way that...
Equations of Motion that Recognize Biochemical Patterns
Biochemical Patterns partial differential equations
2010/4/6
Equations of motion that recognize biochemical patterns are described. The equations are partial differential equations in a continuous multiple component system in which adequate initial and boundary...
Optical-Wavelength Paramagnetic Phaser (Lecture Notes). Section 3.1. Nonlinear Balance Equations of Motion
Optical-Wavelength Paramagnetic Phaser Nonlinear Balance Equations class-B lasers
2010/4/1
In this work I present a detailed description of the simplest nonlinear model for an optical wavelength paramagnetic phaser, which is an acoustic analog of the class-B lasers. Despite of its simplicit...
Applications of Lie group analysis to the equations of motion of inclined unsagged cables
exact solutions inclined unsagged cables Lie group theory
2010/9/14
Analytical solutions to the equations of motion of inclined unsagged cables have been obtained by using the Lie group theory. The infinitesimal generators corresponding to the problem are calculated a...
The Duality between the Boussinesq and Non-Boussinesq Hydrostatic Equations of Motion
Duality Boussinesq Non-Boussinesq Motion
2008/6/11
The hydrostatic equations of motion for ocean circulation, written in terms of pressure as the vertical coordinate, and without making the Boussinesq approximation in the continuity equation, correspo...
Exact Invariants and Adiabatic Invariants of Raitzin's Canonical
Equations of Motion for Nonholonomic System of Non-Chetaev's Type
nonholonomic system Raitzin's canonical equation
symmetry perturbation exact invariant adiabatic invariant
2007/8/15
2005Vol.43No.6pp.987-992DOI:
Exact Invariants and Adiabatic Invariants of Raitzin's Canonical
Equations of Motion for Nonholonomic System of Non-Chetaev's Type
QIAO Yong-Fen1,2 an...
Integrability of Nonlinear Equations of Motion on Two-Dimensional
World Sheet Space-Time
two-dimensional gravity model string coupling integrability
2007/8/15
2005Vol.44No.2pp.283-287DOI:
Integrability of Nonlinear Equations of Motion on Two-Dimensional
World Sheet Space-Time
YAN Jun
Department of Physics, Sichuan Normal Unive...