The nonlocal stefan problem for quasilinear parabolic equation
- Authors: Takhirov J.O1, Turaev R.N2
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Affiliations:
- Nizami Tashkent State Pedagogical University
- Institute of Mathematics and Information Technologies of the Academy of Sciences of Uzbekistan
- Issue: Vol 16, No 3 (2012)
- Pages: 8-16
- Section: Articles
- URL: https://bakhtiniada.ru/1991-8615/article/view/20815
- ID: 20815
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##article.viewOnOriginalSite##About the authors
Jozil O Takhirov
Nizami Tashkent State Pedagogical University
Email: prof.takhirov@yahoo.com
(Dr. Sci. (Phys. & Math.)), Head of Dept., Dept. of Mathematical Analysis 103, Yusuf Khos Khojib st., Tashkent, 700100, Uzbekistan
Rasul N Turaev
Institute of Mathematics and Information Technologies of the Academy of Sciences of Uzbekistan
Email: rasul.turaev@mail.ru
(Ph. D. (Phys. & Math.)), Senior Research Scientist, Lab. of Differential Equations 29, Do’rmon yo’li srt., Tashkent, 100125, Uzbekistan
References
- Friedman A. Partial Differential Equations of Parabolic Type. Englewood Cliffs, N.J.: Prentice-Hal, 1964. xiv+347 pp.
- Мейрманов А. М. Задача Стефана. Новосибирск: Наука, Сибирск. отдел., 1986. 240 с.
- Рубинштейн Л. И. Проблема Стефана. Рига: Звайгзне, 1967. 468 с.
- Douglas J., Jr. A uniqueness theorem for the solution of the Stefan problem // Proc. Amer. Math. Soc., 1952. Vol. 8. Pp. 402–408.
- Kyner W. T. An existence and uniqueness theorem for a nonlinear Stefan problem // J. Math. and Mech., 1959. Vol. 8, no. 4. Pp. 483–498.
- Кружков С. Н. Нелинейные параболические уравнения с двумя независимыми переменными // Тр. Москов. матем. об-ва, 1967. Т. 16. С. 329–346.
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