On a fractional differential inclusion with “maxima”
Author:
Affiliation:
1. Faculty of Mathematics and Informatics University of Bucharest Academiei 14, 010014 Bucharest, Romania
2. Academy of Romanian Scientists Splaiul Independenţei 54 050094 Bucharest, Romania
Abstract
Publisher
Walter de Gruyter GmbH
Subject
Applied Mathematics,Analysis
Link
https://www.degruyter.com/document/doi/10.1515/fca-2016-0067/pdf
Reference27 articles.
1. S. Abbas, M. Benchohra, M.A. Darwish, New stability results for partial fractional differential inclusions with not instantaneous impulses. Fract. Calc. Appl. Anal. 18, No 1 (2015), 172–191; 10.1515/fca-2015-0012;https://www.degruyter.com/view/j/fca.2015.18.issue-1/issue-files/fca.2015.18.issue-1.xml.
2. B. Ahmad, S. Ntouyas, Fractional differential inclusions with fractional separated boundary conditions. Fract. Calc. Appl. Anal. 15, No 3 (2012), 362–382; 10.2478/s13540-012-0027-y; https://www.degruyter.com/view/j/fca.2012.15.issue-3/issue-files/fca.2012.15.issue-3.xml.
3. B. Ahmad, S. Ntouyas, Nonlocal fractional boundary value problems with slit-strips boundary conditions. Fract. Calc. Appl. Anal. 18, No 1 (2015), 261–280; 10.1515/fca-2015-0017; https://www.degruyter.com/view/j/fca.2015.18.issue-1/issue-files/fca.2015.18.issue-1.xml.
4. D.D. Bainov, S. Hristova, Differential Equations with Maxima, Chapman and Hall/CRC, Boca Raton (2011).
5. A. Bressan, G. Colombo, Extensions and selections of maps with decomposable values. Studia Math. 90 (1988), 69–86.
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