Study of the limit of transmission problems in a thin layer by the sum theory of linear operators

zbMath1144.34357MaRDI QIDQ558715

Angelo Favini, Keddour Lemrabet, Stéphane Maingot, Rabah Labbas

Publication date: 13 July 2005

Published in: Revista Matemática Complutense (Search for Journal in Brave)

Full work available at URL: https://eudml.org/doc/44547

zbMATH Keywords

elliptic problemsinterpolation spacesVentcel's problemsums of linear operators

Mathematics Subject Classification ID

Functional-differential equations in abstract spaces (34K30) Linear functional-differential equations (34K06) Boundary value problems for functional-differential equations (34K10)

Related Items (10)

Transmission problems in a thin layer set in the framework of the Hölder spaces: resolution and impedance concept ⋮ Unnamed Item ⋮ Study of boundary value and transmission problems governed by a class of variable operators verifying the Labbas-Terreni non commutativity assumption ⋮ Resolution, in \(L^{p}\)-spaces, of transmission problems set in an unbounded domains ⋮ An abstract transmission problem in a thin layer, I: Sharp estimates ⋮ Mechanical impedance of a thin layer in asymmetric elasticity ⋮ Asymptotics for Venttsel' problems for operators in non divergence form in irregular domains ⋮ Venttsel' problems in fractal domains ⋮ Singular \(p\)-homogenization for highly conductive fractal layers ⋮ On some transmission problems set in a biological cell, analysis and resolution

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