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Applicable Analysis
An International Journal
Volume 74, 2000 - Issue 1-2
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Original Articles

Continuums of Solutions in a Fréchet Space of Abstract Volterra Equations

Abstract Volterra Equations

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Pages 95-112 | Published online: 02 May 2007

References

  • Aronszajn , N. 1942 . Le correspondant topologique de I'unicité dans la théoric des équations diffébrentielles . Annals of Math. , 43 ( 4 ) : 730 – 738 .
  • Gorniewicz , L. 1995 . “ Topologiral approach to differential inclusions ” . In Topologacul Methods in Differential Equations and Inclusions , 1 , Edited by: Granas , A. Vol. 472 , 129 – 190 . Dordrecht : Kluwer Acad. Publ . NATO AS1 Series C
  • O'Regan , D. and Meehan , M. “ Existence Theory for Nonlinear Integral and Integrodifferential Equations. ” .
  • Seda , V. and KubÁĊek . 1992 . On the connectedness of the set of fixed points of a compact operator in the Frédchet space . Czech.Math.Jouv. , 42 ( 117 ) : 577 – 588 .
  • Szufla , S. 1987 . On the Kneser-Huknhara propertv for integral equations in locally convex spaces. . Bull.Austral.Math.Soc. , 36 : 353 – 360 .
  • Szufla , S. 1979 . Sets of fixed points of nonlinear mappings in function spaces . 22 : 121 – 126 . Funkcial. Ektiac.

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