Controllability for Functional Integro-differential Equation with State Dependent Delay in Frechet Spaces-Reference-Cited by-同舟云学术

Controllability for Functional Integro-differential Equation with State Dependent Delay in Frechet Spaces

Published:2018 Issue: Volume: Page:
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Container-title:Proceedings of the Fourth International Conference on Engineering & MIS 2018 - ICEMIS '18
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Author:

Litimein Sara¹,Matallah Atika²

Affiliation:

1. Laboratory of Mathematics, Djillali Liabes University of Sidi Bel-Abbes, Sidi Bel-Abbes, Algeria

2. Laboratory of Analysis and Control of Partial Differential Equations of Sidi, Sidi Bel Abbes, ESM of Tlemcen Algeria

Publisher

ACM Press

Reference31 articles.

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2. Walter G. Aiello, H. I. Freedman, and J. Wu. 1992. Analysis of a model representing stage structured population growth with state-dependent time delay. SIAM J. Appl. Math. 52, 3 (1992), 855--869. https://doi.org/10.1137/0152048.

3. S. Baghli and M. Benchohra. Multivalued evolution equations with infinite delay in fréchet spaces. 2008. Electron. J. Qual. Theory Differ. Equ. 33 (2008), 1--24. https://doi.org/10.14232/ejqtde.2008.1.33

4. S. Baghli and M. Benchohra. Uniqueness results for partial functional differential equations in fréchet spaces. 2008. Fixed Point Theory. 9, 2 (2008), 395--406.

5. S. Baghli, M. Benchohra, and K Ezzinbi. Controllability results for semilinear functional and neutral functional evolution equations with infinite delay. 2009. Surveys in Mathematics and its Applications. 4, 2 (2009), 15--39.