Fuzzy Volterra integral equations: A stacking theorem approach

International Journal of Phytoremediation

Volumn 83, Issue 5, 2004, Pages 521-532

  Agarwal, Ravi P ^a   O'Regan, Donal ^b   Lakshmikantham, V ^a  

^a Florida Institute of Technology ^*  (United States)

^b NATIONAL UNIVERSITY OF IRELAND   (Ireland)

Author keywords

47S40; AMS Subject Classifications: 45D05; Banach Alaoglu theorem; Fuzzy Volterra equation; Stacking theorem; Upper semicontinuous

Indexed keywords

EID: 44649196605     PISSN: 15226514     EISSN: 15497879     Source Type: Journal    
DOI: 10.1080/00036810410001647117     Document Type: Article

References (9)

1. Aubin JP, Cellina A, 1984 Differential Inclusions, Springer Verlag New York
2. Berge C, 1959 Espaces Topologiques: Functions Multivoques, Dunod Paris
3. Corduneanu C, 1991 Integral Equations and Applications, Cambridge University Press New York
4. Diamond P, preprint Theory and Applications of Fuzzy Volterra Integral Equations
5. Diamond, P, and Watson, P. 2000. Regularity of solution sets for differential inclusions quasi–concave in parameter. Applied Mathematics Letters, 13: 31–35.
6. Hüllermeier, E. 1997. An approach to modelling and simulation of uncertain dynamical systems. Int. J. Uncertainty, Fuzziness and Knowledge–Based Systems, 5: 117–137.
7. Kuratowski K, 1968 Topology 2 Academic Press New York
8. Lakshmikantham V, Mohapatra R, 2003 Theory of Fuzzy Differential Equations and Inclusions, Taylor and Francis Publishers London
9. Negoita CV, Ralescu DA, 1975 Applications of Fuzzy Sets to System Analysis, John Wiley and Sons New York