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Публикации в базе данных Math-Net.Ru |
Цитирования |
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2019 |
| 1. |
V. I. Inozemtsev, “On the Structure of Zonal Spherical Functions on Symmetric Spaces of Negative Curvature of Type AII”, Rus. J. Nonlin. Dyn., 15:2 (2019), 179–186    |
| 2. |
Vladimir I. Inozemtsev, “On the Structure of Solutions of the Elliptic Calogero – Moser Many-particle Problem”, Regul. Chaotic Dyn., 24:2 (2019), 198–201  |
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2010 |
| 3. |
Б. И. Садовников, Н. Г. Иноземцева, В. И. Иноземцев, “Специальное множество собственных векторов для гиперболических систем Сазерленда”, ТМФ, 164:3 (2010), 419–425 ; B. I. Sadovnikov, N. G. Inozemtseva, V. I. Inozemtsev, “A special set of eigenvectors for the hyperbolic Sutherland systems”, Theoret. and Math. Phys., 164:3 (2010), 1184–1189 |
| 4. |
Б. И. Садовников, Н. Г. Иноземцева, В. И. Иноземцев, “Интегрируемые уравнения для модели с $N$ источниками и $n-1$ модами”, ТМФ, 164:3 (2010), 410–418 ; B. I. Sadovnikov, N. G. Inozemtseva, V. I. Inozemtsev, “Integrable equations for the model with $N$ sources and $n-1$ modes”, Theoret. and Math. Phys., 164:3 (2010), 1176–1183 |
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2009 |
| 5. |
J. Dittrich, V. I. Inozemtsev, “Towards the Proof of Complete Integrability of Quantum Elliptic Many-body Systems with Spin Degrees of Freedom”, Regul. Chaotic Dyn., 14:2 (2009), 218–222   |
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2008 |
| 6. |
J. Dittrich, V. I. Inozemtsev, “The Commutativity of Integrals of Motion for Quantum Spin Chains and Elliptic Functions Identities”, Regul. Chaotic Dyn., 13:1 (2008), 19–26 |
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2006 |
| 7. |
Vladimir I. Inozemtsev, Natalia G. Inozemtseva, “Integrable Models of Interaction of Matter with Radiation”, SIGMA, 2 (2006), 069, 9 стр. |
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2000 |
| 8. |
V. I. Inozemtsev, “On a Set of Bethe-Ansatz Equetions for Quantium Heisenberg Chains with Elliptic Exchange”, Regul. Chaotic Dyn., 5:3 (2000), 243–250 |
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1989 |
| 9. |
В. И. Иноземцев, “Матричные аналоги эллиптических функций”, Функц. анализ и его прил., 23:4 (1989), 81–82 ; V. I. Inozemtsev, “Matrix analogues of elliptic functions”, Funct. Anal. Appl., 23:4 (1989), 323–325 |
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2008 |
| 10. |
V.I. Inozemtsev, “Equilibrium points of classical integrable particle systems, factorization of wave functions of their quantum analogs and polynomial solutions of the Hill equation”, Regul. Chaotic Dyn., 13:6 (2008), 588–592 |
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