Interpolation of Boundary Value Problems of Neumann Type on Smooth Domains | Zendy

Löfström Jörgen | Zendy

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Interpolation of Boundary Value Problems of Neumann Type on Smooth Domains

Author(s) -

Löfström Jörgen

Publication year - 1992

Publication title -

journal of the london mathematical society

Language(s) - English

Resource type - Journals

SCImago Journal Rank - 1.441

H-Index - 62

eISSN - 1469-7750

pISSN - 0024-6107

DOI - 10.1112/jlms/s2-46.3.499

Subject(s) - sobolev space , mathematics , interpolation (computer graphics) , boundary (topology) , domain (mathematical analysis) , mathematical analysis , type (biology) , boundary value problem , neumann boundary condition , homogeneous , pure mathematics , space (punctuation) , interpolation space , boundary values , set (abstract data type) , combinatorics , computer science , functional analysis , image (mathematics) , ecology , biology , operating system , biochemistry , chemistry , artificial intelligence , gene , programming language

Consider the Sobolev spaceW N pB of all functions with up to N derivatives in L p (on a smooth domain) satisfying a set B of homogeneous boundary conditions. Then the real interpolation spaces between L p andW N pB are characterized completely in the case 1 < p < ∞.

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