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Publications in Math-Net.Ru |
Citations |
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2005 |
1. |
Yu. P. Gor'kov, “Construction of the fundamental solution to a parabolic equation with degeneracy”, Num. Meth. Prog., 6:1 (2005), 66–70 |
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2004 |
2. |
Yu. P. Gor'kov, “Representation of a solution to a boundary value problem in half-space for the stationary equation of Brownian motion”, Num. Meth. Prog., 5:1 (2004), 118–123 |
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2003 |
3. |
Yu. P. Gor'kov, “Asymptotic behavior of a solution to the problem of Brownian motion”, Num. Meth. Prog., 4:1 (2003), 19–25 |
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1998 |
4. |
Yu. P. Gor'kov, “Formula of the solution of the Brownian motion problem”, Fundam. Prikl. Mat., 4:3 (1998), 869–888 |
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1980 |
5. |
Yu. P. Gor'kov, “On an application of the method of matching asymptotic expansions”, Dokl. Akad. Nauk SSSR, 253:4 (1980), 786–790 |
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1975 |
6. |
Yu. P. Gor'kov, “A formula for the solution of a boundary value problem for the stationary equation of Brownian motion”, Dokl. Akad. Nauk SSSR, 223:3 (1975), 525–528 |
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1974 |
7. |
A. M. Il'in, Yu. P. Gor'kov, E. F. Lelikova, “Method of matching of asymptotic expansions”, Dokl. Akad. Nauk SSSR, 217:5 (1974), 1033–1036 |
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8. |
Yu. P. Gor'kov, “Nonlocal solvability of the Cauchy problem for second-order nonlinear parabolic equations”, Mat. Zametki, 15:4 (1974), 581–586 ; Math. Notes, 15:4 (1974), 342–345 |
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1973 |
9. |
Yu. P. Gor'kov, “The behavior of the solutions of the Cauchy problem for a second order quasilinear parabolic equation as $t\rightarrow \infty $”, Differ. Uravn., 9:2 (1973), 290–298 |
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1972 |
10. |
Yu. P. Gor'kov, “The behavior of the solutions of a quasi-linear parabolic equation in divergence form as $t\rightarrow \infty $”, Differ. Uravn., 8:8 (1972), 1440–1446 |
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1970 |
11. |
Yu. P. Gor'kov, “The behavior of the solution of a boundary value problem for a second order quasilinear parabolic equation as $t\rightarrow \infty $”, Differ. Uravn., 6:6 (1970), 1064–1072 |
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1966 |
12. |
Yu. P. Gor'kov, “Periodic solutions of parabolic equations”, Differ. Uravn., 2:7 (1966), 943–952 |
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1964 |
13. |
Yu. P. Gor'kov, “The behaviour as $t\to\infty$ of the solutions of boundary-value problems for a quasi-linear parabolic equation”, Dokl. Akad. Nauk SSSR, 157:3 (1964), 509–512 |
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