The basic boundary value problems of static elasticity theory and their Cosserat spectrum

DOI10.1007/BF03025721zbMath0793.73021OpenAlexW2057690939MaRDI QIDQ1319329

Alexander Kozhevnikov

Publication date: 16 May 1994

Published in: Mathematische Zeitschrift (Search for Journal in Brave)

Full work available at URL: https://eudml.org/doc/174529

zbMATH Keywords

convergenceiterationSobolev spaceasymptoticseigenvaluesFredholm equation of the second kindLiechtenstein's method

Mathematics Subject Classification ID

Related Items (9)

Eigenvalue asymptotics for polynomially compact pseudodifferential operators ⋮ On the first stationary boundary-value problem of elasticity in weighted Sobolev spaces in exterior domains of \(\mathbf R^ 3\) ⋮ On a Lower Bound of the Cosserat Spectrum for the Second Boundary Value Problem of Elastostatics ⋮ Power series solutions to basic stationary boundary value problems of elasticity ⋮ Introduction to the Cosserat problem ⋮ The weak Lq-Cosserat spectrum for the first boundary value problem in the half-space. Applications to Stokes' and Lamé's system ⋮ L q-solutions to the Cosserat spectrum in bounded and exterior domains ⋮ An operator related to the Cosserat spectrum. Applications ⋮ On the essential spectrum of the linearized Navier-Stokes operator

Cites Work

• ON THE OPERATOR OF THE LINEARIZED STEADY-STATE NAVIER-STOKES PROBLEM
• THE SPECTRUM OF A FAMILY OF OPERATORS IN THE THEORY OF ELASTICITY
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