Symmetry properties and exact solutions of the fokker-planck equation

Journal of Nonlinear Mathematical Physics

Volumn 4, Issue 1-2, 1997, Pages 132-136

  Stohny, Valery ^a  

^a NATIONAL TECHNICAL UNIVERSITY OF UKRAINE   (Ukraine)

Author keywords

[No Author keywords available]

Indexed keywords

EID: 33748136311     PISSN: 14029251     EISSN: 17760852     Source Type: Journal    
DOI: 10.2991/jnmp.1997.4.1-2.18     Document Type: Article

References (9)

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2. Kimura, M., 1964. Diffusion models in population equations. J. Appl. Prob.,:177
3. Ovsyannikov, L.V., 1982. Group Analysis of Differential Equations, New York:Academic Press.
4. Kamke, E., 1959. Differentialgleichungen. Lösungsmethoden und Lösungen, Teubner:Leipzig.
5. Suzuki, M., 1985. The decomposition formulas of exponential with some applications to quantum mechanics and statistical physics. J. Math. Phys., 26:601
6. Wolf, F., 1988. Lie algebric solutions of linear Fokker–Planck equations. J. Math. Phys., 29:305
7. Fushchych, W., Shtelen, W., and Serov, N., 1993. Symmetry Analysis and Exact Solutions of Equations of Nonlinear Mathematical Physics, Dordrecht:Kluwer Academic Publishers.
8. Fushchych, W.I., 1981. Algebraic-theoretical studies in mathematical physics, 6Kiev:Institute of Mathematics.
9. Stelen, W.M., 1987. Symmetry and exact solutions of nonlinear equations of mathematical physics, 31Kiev:Institute of Mathematics.