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International conference on Function Spaces and Approximation Theory dedicated to the 110th anniversary of S. M. Nikol'skii
May 27, 2015 15:20, Дифференциальные уравнения. I, Moscow, Steklov Mathematical Institute of RAS
 


Весовые соболевские пространства и разрешимость краевых задач для систем соболевского типа

I. I. Matveevaab

a Novosibirsk State University
b Sobolev Institute of Mathematics, Siberian Branch of the Russian Academy of Sciences
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Materials: abstract.pdf (149.9 Kb)

References
  1. G. V. Demidenko, S. V. Uspenskii, Uravneniya i sistemy, ne razreshennye otnositelno starshei proizvodnoi, Nauchnaya kniga, Novosibirsk, 1998  mathscinet
  2. I. I. Matveeva, “Neobkhodimye i dostatochnye usloviya razreshimosti kraevykh zadach dlya sistem ne tipa Koshi – Kovalevskoi”, Sib. zhurn. industr. matem., 4:2 (2001), 184–204  mathnet  mathscinet  zmath
  3. G. V. Demidenko, “Zadacha Koshi dlya uravnenii i sistem sobolevskogo tipa”, Kraevye zadachi dlya uravnenii s chastnymi proizvodnymi, In-t matematiki AN SSSR. Sib. otd-nie, Novosibirsk, 1986, 69–84  mathscinet
  4. I. I. Matveeva, “On a class of boundary value problems for systems of Sobolev type”, J. Anal. Appl., 3:2 (2005), 129–150  mathscinet  zmath
  5. I. I. Matveeva, “O razreshimosti zadachi Koshi dlya psevdoparabolicheskikh sistem v vesovykh sobolevskikh prostranstvakh”, Neklassicheskie uravneniya matematicheskoi fiziki, Institut matematiki SO RAN, Novosibirsk, 2005, 177–185  zmath
  6. G. V. Demidenko, I. I. Matveeva, “O smeshannykh kraevykh zadachakh dlya psevdoparabolicheskikh sistem”, Sib. zhurn. industr. matem., 8:4 (2005), 34–50  mathnet  mathscinet  zmath


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