<--- Back to Details
First PageDocument Content
Statistics / Langevin equation / Brownian motion / Stochastic differential equation / Fluctuation theorem / Fluctuation-dissipation theorem / Brownian motor / Green–Kubo relations / Dynamics / Statistical mechanics / Physics / Probability and statistics
Date: 2005-06-21 02:21:32
Statistics
Langevin equation
Brownian motion
Stochastic differential equation
Fluctuation theorem
Fluctuation-dissipation theorem
Brownian motor
Green–Kubo relations
Dynamics
Statistical mechanics
Physics
Probability and statistics

CHAOS 15, 026101 共2005兲 Introduction: 100 years of Brownian motion Peter Hänggi Institut für Physik, Universität Augsburg, 86135 Augsburg, Germany

Add to Reading List

Source URL: www.physik.uni-augsburg.de

Download Document from Source Website

File Size: 66,85 KB

Share Document on Facebook

Similar Documents

SYSTEMS OF POINTS WITH COULOMB INTERACTIONS SYLVIA SERFATY Abstract. Large ensembles of points with Coulomb interactions arise in various settings of condensed matter physics, classical and quantum mechanics, statistical

SYSTEMS OF POINTS WITH COULOMB INTERACTIONS SYLVIA SERFATY Abstract. Large ensembles of points with Coulomb interactions arise in various settings of condensed matter physics, classical and quantum mechanics, statistical

DocID: 1xVYR - View Document

Chaos, Complexity, and Statistical MechanicsChaos, Complexity, and Statistical Mechanics

Chaos, Complexity, and Statistical MechanicsChaos, Complexity, and Statistical Mechanics

DocID: 1xVS6 - View Document

Digital Comprehensive Summaries of Uppsala Dissertations from the Faculty of Science and Technology 1678 Probing Magnetism at the Atomic Scale:  Non-Equilibrium Statistical Mechanics Theoretical Treatise

Digital Comprehensive Summaries of Uppsala Dissertations from the Faculty of Science and Technology 1678 Probing Magnetism at the Atomic Scale:  Non-Equilibrium Statistical Mechanics Theoretical Treatise

DocID: 1v6vu - View Document

Quantum Fields at Finite T and µ V. L. Yudichev Quantum Statistical Mechanics

Quantum Fields at Finite T and µ V. L. Yudichev Quantum Statistical Mechanics

DocID: 1uKO8 - View Document

Physica D–217  Defect turbulence and generalized statistical mechanics Karen E. Daniels a,1 , Christian Beck b , Eberhard Bodenschatz a,∗ a

Physica D–217 Defect turbulence and generalized statistical mechanics Karen E. Daniels a,1 , Christian Beck b , Eberhard Bodenschatz a,∗ a

DocID: 1ujOo - View Document