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1. Fokker-Planck-Kolmogorov equations
by Bogachev, V. I. 1961- (Vladimir Igorevich) and Krylov, N. V. (Nikolaĭ Vladimirovich) and Röckner, Michael, 1956 and Shaposhnikov, Stanislav V
2015, Mathematical surveys and monographs, ISBN 1470425580, Volume 207, xii, 479
Stochastic differential equations | Fokker-Planck equation
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2. The Langevin equation
: with applications to stochastic problems in physics, chemistry, and electrical engineering
by Coffey, William, 1948 and Kalmykov, Yu. P
2012, 3rd ed., World Scientific series in contemporary chemical physics, ISBN 9789814355667, Volume 27, xxii, 827
Langevin equations | Brownian motion processes
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3. Full Text GENERALIZED CONTINUOUS TIME RANDOM WALKS, MASTER EQUATIONS, AND FRACTIONAL FOKKER–PLANCK EQUATIONS
by C. N. ANGSTMANN and I. C. DONNELLY and B. I. HENRY and T. A. M. LANGLANDS and P. STRAKA
SIAM journal on applied mathematics, ISSN 0036-1399, 1/2015, Volume 75, Issue 4, pp. 1445 - 1468
Limit theorems | Generalized master equation | Continuous time random walk | Fractional Fokker-Planck equation | Fractional calculus | Anomalous diffusion | Physical Sciences | Mathematics | Mathematics, Applied | Science & Technology
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4. Full Text Generalized master equations and fractional Fokker–Planck equations from continuous time random walks with arbitrary initial conditions
by Angstmann, C.N and Henry, B.I and Ortega-Piwonka, I
Computers & mathematics with applications (1987), ISSN 0898-1221, 03/2017, Volume 73, Issue 6, pp. 1315 - 1324
Fokker–Planck equations | Fractional diffusion | Continuous time random walks | Physical Sciences | Mathematics | Mathematics, Applied | Science & Technology | Studies | Walking | Fourier transforms | Flux density | Initial conditions | Mathematical analysis | Random walk | Random walk theory | Fokker-Planck equation | Equilibrium | Information dissemination | Continuity (mathematics)
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5. Stochastic processes in physics and chemistry
by Kampen, N. G. van
2007, 3rd ed., North-Holland personal library., ISBN 9780444529357, xvi, 463
Statistical methods | Chemistry, Physical and theoretical | Stochastic processes | Statistical physics | Chemistry, Physical and theoretical - Statistical methods
Book
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6. Nonlinear Fokker-Planck equations
: fundamentals and applications
by Frank, Till Daniel
2005, Springer Series in Synergetics, ISBN 3540212647, xii, 404
Differential equations, Nonlinear | Stochastic differential equations | Fokker-Planck equation
Book
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7. Fokker-Planck equations in the modeling of socio-economic phenomena
by Furioli, Giulia and Pulvirenti, Ada and Terraneo, Elide and Toscani, Giuseppe
Mathematical models & methods in applied sciences, ISSN 0218-2025, 01/2017, Volume 27, Issue 1, pp. 115 - 158
large-Time behavior | Fokker-Planck equations | Kinetic models | relative entropies | Physical Sciences | Mathematics | Mathematics, Applied | Science & Technology
Journal Article
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8. Full Text Existence and Uniqueness Results for Time-Inhomogeneous Time-Change Equations and Fokker–Planck Equations
by Döring, Leif and Gonon, Lukas and Prömel, David J and Reichmann, Oleg
Journal of theoretical probability, ISSN 0894-9840, 2019, Volume 34, Issue 1, pp. 173 - 205
Markov process | Time-dependent operator | Fokker–Planck equation | Forward Kolmogorov equation | Random time-change | Martingale problem | Statistics & Probability | Physical Sciences | Mathematics | Science & Technology | Metric space | Mathematical analysis | Uniqueness | Markov processes | Fokker-Planck equation | Coefficients | Martingales
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9. Full Text Weak Solutions to Fokker–Planck Equations and Mean Field Games
by Porretta, Alessio and Porretta, Alessio
Archive for rational mechanics and analysis, ISSN 0003-9527, 4/2015, Volume 216, Issue 1, pp. 1 - 62
Mechanics | Physics, general | Fluid- and Aerodynamics | Statistical Physics, Dynamical Systems and Complexity | Theoretical, Mathematical and Computational Physics | Physics | Physical Sciences | Mathematics | Mathematics, Applied | Technology | Science & Technology | Couplings | Coupling agents | Mathematical analysis | Uniqueness | Games | Running | Tools | Fokker-Planck equation | Density
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10. Full Text Fokker–Planck equations for stochastic dynamical systems with symmetric Lévy motions
by Gao, Ting and Duan, Jinqiao and Li, Xiaofan
Applied mathematics and computation, ISSN 0096-3003, 03/2016, Volume 278, pp. 1 - 20
Fractional Laplacian operator | Maximum principle | Fokker–Planck equation | Toeplitz matrix | α-stable symmetric Lévy motion | Non-Gaussian noise | Fokker-Planck equation | Physical Sciences | Mathematics | Mathematics, Applied | Science & Technology | Stochastic systems | Mathematical models | Non-Gaussian | Stochasticity | Dynamical systems | Symmetry
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11. Full Text The dual reciprocity boundary integral equation technique to solve a class of the linear and nonlinear fractional partial differential equations
by Dehghan, Mehdi and Safarpoor, Mansour
Mathematical methods in the applied sciences, ISSN 0170-4214, 07/2016, Volume 39, Issue 10, pp. 2461 - 2476
time‐fractional partial differential equations (TFPDEs) | time‐fractional sine‐Gordon equations | boundary elements method (BEM) | time‐fractional telegraph equation | radial basis functions (RBFs) | boundary integral equation method | time‐fractional Fokker–Planck equations | time‐fractional Klein–Gordon equations | dual reciprocity boundary elements method (DRBEM) | time-fractional telegraph equation | time-fractional partial differential equations (TFPDEs) | time-fractional sine-Gordon equations | time-fractional Fokker–Planck equations | time-fractional Klein–Gordon equations | Physical Sciences | Mathematics | Mathematics, Applied | Science & Technology | Methods | Differential equations | Partial differential equations | Reciprocity | Integral equations | Mathematical analysis | Nonlinearity | Mathematical models | Derivatives | Boundaries
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12. Full Text Properties of stochastic integro-differential equations with infinite delay: Regularity, ergodicity, weak sense Fokker–Planck equations
by Mei, Hongwei and Yin, George and Wu, Fuke
Stochastic processes and their applications, ISSN 0304-4149, 10/2016, Volume 126, Issue 10, pp. 3102 - 3123
Recurrence | Ergodicity | Stochastic integro-differential equation | Infinite delay | Weak sense Fokker–Planck equation | Statistics & Probability | Physical Sciences | Mathematics | Science & Technology | Analysis | Differential equations
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13. Full Text Stochastic nonlinear Fokker–Planck equations
by Coghi, Michele and Gess, Benjamin
Nonlinear analysis, ISSN 0362-546X, 10/2019, Volume 187, pp. 259 - 278
Stochastic Fokker–Planck equations | Particle representations | McKean–Vlasov equations | Physical Sciences | Mathematics | Mathematics, Applied | Science & Technology | Mathematical analysis | Nonlinear equations | Uniqueness
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14. Full Text Numerical solutions for solving time fractional Fokker–Planck equations based on spectral collocation methods
by Yang, Yin and Huang, Yunqing and Zhou, Yong
Journal of computational and applied mathematics, ISSN 0377-0427, 09/2018, Volume 339, pp. 389 - 404
Fractional Fokker-Planck equation | Jacobi collocation method | Convergence | Physical Sciences | Mathematics | Mathematics, Applied | Science & Technology
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