Nonlocal Dezin's problem for Lavrent'ev-Bitsadze equation

DOI10.3103/S1066369X16060074zbMath1347.35183OpenAlexW2407493298MaRDI QIDQ308872

K. B. Sabitov, Violetta A. Gushchina

Publication date: 6 September 2016

Published in: Russian Mathematics (Search for Journal in Brave)

Full work available at URL: https://doi.org/10.3103/s1066369x16060074

zbMATH Keywords

stabilityrectangular domaincriterion of uniquenesssmall denominators

Mathematics Subject Classification ID

Uniqueness problems for PDEs: global uniqueness, local uniqueness, non-uniqueness (35A02) Boundary value problems for PDEs of mixed type (35M12)

Related Items (11)

Dezin problem analog for a parabolic-hyperbolic type equation with periodicity condition ⋮ The Neumann problem for a multidimensional elliptic equation with several singular coefficients in an infinite domain ⋮ A. A. Dezin's problem for inhomogeneous Lavrent'ev-Bitsadze equation ⋮ Nonlocal problem for an elliptic equation with singular coefficients in a semi-infinite parallelepiped ⋮ Nonlocal Dezin problem for a mixed type equation of the second kind ⋮ On solvability of a Poincaré-Tricomi type problem for an elliptic-hyperbolic equation of the second kind ⋮ Unnamed Item ⋮ Нелокальная задача А. А. Дезина для уравнения смешанного эллиптико-гиперболического типа ⋮ Dezin problem for an equation of the mixed type with a power-law degeneracy ⋮ Unnamed Item ⋮ Nonlocal Problem for a Three-dimensional Elliptic Equation with Singular Coefficients in a Rectangular Parallelepiped

Cites Work

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• The inverse problem for an equation of mixed parabolic-hyperbolic type
• On a nonlocal problem of A. A. Dezin for the Lavrent'ev-Bitsadze equation
• Problem with periodicity conditions for a degenerating equation of mixed type
• Boundary value problem for a parabolic-hyperbolic equation with a nonlocal integral condition
• Dirichlet problem for mixed-type equations in a rectangular domain
• SMALL DENOMINATORS AND PROBLEMS OF STABILITY OF MOTION IN CLASSICAL AND CELESTIAL MECHANICS
• OPERATORS INVOLVING A FIRST DERIVATIVE WITH RESPECT TO TIME AND NONLOCAL BOUNDARY CONDITIONS

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