lectures in theoretical biophysics - schulten

lectures in theoretical biophysics - schulten

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1、LecturesinTheoreticalBiophysicsK.SchultenandI.KosztinDepartmentofPhysicsandBeckmanInstituteUniversityofIllinoisatUrbana–Champaign405N.MathewsStreet,Urbana,IL61801USA(April23,2000)Contents1Introduction12DynamicsundertheIn uenceofStochasticForces32.1Newton'sEquationa

2、ndLangevin'sEquation......................32.2StochasticDi erentialEquations.............................42.3HowtoDescribeNoise...................................52.4Itocalculus.........................................212.5Fokker-PlanckEquations....................

3、..............292.6StratonovichCalculus...................................312.7Appendix:NormalDistributionApproximation.....................342.7.1Stirling'sFormula.................................342.7.2BinomialDistribution...............................343Einstei

4、nDi usionEquation373.1DerivationandBoundaryConditions...........................373.2FreeDi usioninOne-dimensionalHalf-Space......................403.3FluorescenceMicrophotolysis...............................443.4FreeDi usionaroundaSphericalObject.................

5、........483.5FreeDi usioninaFiniteDomain.............................573.6RotationalDi usion....................................604SmoluchowskiDi usionEquation634.1DerivationoftheSmoluchoswkiDi usionEquationforPotentialFields.......644.2One-DimensionalDi usoninaLin

6、earPotential.....................674.2.1Di usioninanin nitespace1=]1;1[..................674.2.2Di usioninaHalf-Space1=[0;1[.....................704.3Di usioninaOne-DimensionalHarmonicPotential...................745RandomNumbers795.1Randomness.....................

7、....................805.2RandomNumberGenerators...............................835.2.1HomogeneousDistribution.............................835.2.2GaussianDistribution...............................865.3MonteCarlointegration..................................88iiiCONTE

8、NTS6BrownianDynamics916.1DiscretizationofTime...................................916.2MonteCarloIntegrationofStochasticProcesses..................

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