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Volumn 8, Issue 2, 1978, Pages 199-205

Numerical properties of integral equations in which the given boundary values and the sought solutions are defined on different curves

Author keywords

[No Author keywords available]

Indexed keywords

MATHEMATICAL TECHNIQUES - INTEGRAL EQUATIONS;

EID: 0017955679     PISSN: 00457949     EISSN: None     Source Type: Journal    
DOI: 10.1016/0045-7949(78)90023-8     Document Type: Article
Times cited : (51)

References (31)
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    • The calculation of Cauchy principal values in integral equations for boundary value problems of the plane and three-dimensional theory of elasticity
    • (1975) J. Elasticity , vol.5 , pp. 99-110
    • Heise1
  • 19
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    • Lösung des geometrischen Randwertproblems für Scheiben mit Hilfe von Stufenversetzungen
    • (1971) ZAMM , vol.51 , pp. T112-T114
    • Heise1
  • 20
    • 84918971039 scopus 로고    scopus 로고
    • U. Heise, Application of the singularity method for the formulation of plane elastostatical boundary value problems as integral equations. To appear in: Acta Mechanica.
  • 22
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    • Ein Beitrag zur Berechnung von Platten mit Hilfe eines potentialtheoretischen Analogieverfahrens
    • Darmstadt
    • (1973) Thesis
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    • Nachweis der Eigenwerte 0 und −1 in den Spektren von Integraloperatoren der ebenen Elastizitätstheorie
    • (1972) Acta Mechanica , vol.15 , pp. 177-190
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    • Eigenwerte und Eigenfunktionen eines Integraloperators der Elastizitätstheorie für den Halbraum
    • (1972) ZAMM , vol.52 , pp. T128-T130
    • Heise1
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    • 84918971036 scopus 로고    scopus 로고
    • U. Heise, The spectra of some integral operators for plane elastostatical boundary value problems. J. of Elasticity, to be published.
  • 30
    • 84918971035 scopus 로고
    • Eine Integralgleichungsmethode zur Lösung des Scheibenproblems mit gemischten Randbedingungen
    • Aachen
    • (1969) Thesis
    • Heise1
  • 31
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    • Non-integral terms in integral equations in the plane and three-dimensional theory of elasticity
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* 이 정보는 Elsevier사의 SCOPUS DB에서 KISTI가 분석하여 추출한 것입니다.