Results 171 to 180 of about 4,324 (212)

Multiscale modeling and simulation for anomalous and nonergodic dynamics: From statistics to mathematics. [PDF]

Fundam Res
Wang H, Li X, Zhao L, Deng W.
europepmc   +1 more source

Kinetic Description of Viral Capsid Self-Assembly Using Mesoscopic Non-Equilibrium Thermodynamics. [PDF]

Entropy (Basel)
Peña J, Dagdug L, Reguera D.
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Deterministic, stochastic, and mean-field PDE models in neuroscience. [PDF]

Front Comput Neurosci
Çetin C, Piqueira JRC, İzgi B, Peker-Dobie A, Ahmetolan S, Özkaya M.   +5 more
europepmc   +1 more source

Existence and uniqueness of solutions for fuzzy fractional integro-differential equations with boundary conditions. [PDF]

Sci Rep
K A, V P, Kausar N, Salman MA.
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Chapman-Kolmogorov test for estimating memory length of two coupled processes. [PDF]

Sci Rep
Motahari H, Ghanbarzadeh Noudehi M, Jamali T, Jafari GR.   +3 more
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Solution of the generalized Langevin equation

Journal of Chemical Physics, 1985
The generalized Langevin equation is solved numerically by replacing the driving forces by stochastic, Gaussian distributed forces with a Gaussian time correlation. The calculated Brownian trajectories are compared with the corresponding classical mechanical and Monte Carlo trajectories and found to exhibit fractal properties with a dimension equal to ...
exaly   +2 more sources

Generalized Langevin equation with tempered memory kernel

Physica A: Statistical Mechanics and Its Applications, 2017
We study a generalized Langevin equation for a free particle in presence of a truncated power-law and Mittag-Leffler memory kernel. It is shown that in presence of truncation, the particle from subdiffusive behavior in the short time limit, turns to ...
André Liemert, Trifce Sandev, Holger Kantz   +2 more
exaly   +2 more sources

Generalized Langevin equation for an oscillator

Physical Review B, 1986
A central oscillator coupled to a bath of harmonic oscillators with a two-dimensional Debye spectrum is set up as a model for the dynamics of strongly coupled linear systems. The bath oscillators are eliminated from the central oscillator's equation of motion, other than for initial conditions. The resulting Langevin equation is solved analytically for
, Kemeny, , Mahanti, , Kaplan
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Generalized Langevin Equations

The Journal of Chemical Physics, 1971
A derivation is presented for a generalized Langevin equation of motion for a dynamical variable φ(R(t), P(t)) where R and P are the position and momentum of a single heavy particle in a bath of light particles. A detailed analysis is given for the conditions required for the validity of the equation.
J. Albers, J. M. Deutch, Irwin Oppenheim
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