Comparison of round-off errors in integral equation formulations of elastostatical boundary value problems
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Publication:1156546
DOI10.1016/0045-7825(81)90102-XzbMath0468.73100OpenAlexW2042133440MaRDI QIDQ1156546
Publication date: 1981
Published in: Computer Methods in Applied Mechanics and Engineering (Search for Journal in Brave)
Full work available at URL: https://doi.org/10.1016/0045-7825(81)90102-x
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Related Items (4)
Dependence of the round-off error in the solution of boundary integral equations on a geometrical scale factor ⋮ Condition of boundary integral equations in which the sought-for function and the given right-hand side are defined on different domains; round-off errors in the numerical solutions ⋮ Combination of the boundary integral equation method and the extrapolation method ⋮ Spectra of integral operators for ellipse- and hyperbola-shaped boundaries
Cites Work
- Numerical calculation of eigenvalues of integral operators for plane elastostatic boundary value problems
- Integral equations for the mixed boundary value problem in plane elastostatics
- Systematic compilation of integral equations of the Rizzo type and of Kupradze's functional equations for boundary value problems of plane elastostatics
- Removal of the zero eigenvalues of integral operators in elastostatic boundary value problems
- Solution of integral equations for plane elastostatical problems with discontinuously prescribed boundary values
- Application of the singularity method for the formulation of plane elastostatical boundary value problems as integral equations
- The spectra of some integral operators for plane elastostatical boundary value problems
- Numerical solutions in three dimensional elastostatics
- Nachweis der Eigenwerte O und -1 in den Spektren von Integraloperatoren der ebenen Elastizitätstheorie
- Über positive Lösungen von Eigenwertgleichungen mit Anwendungen auf elliptische Gleichungen zweiter Ordnung und auf ein Beulproblem für die Platte
- Numerical properties of integral equations in which the given boundary values and the sought solutions are defined on different curves
- An integral equation approach to boundary value problems of classical elastostatics
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