Nonconvex fractional partial hyperbolic differential inclusions with unbounded delay

The initial value problem for partial hyperbolic differential inclusions with infinite delay when the right hand side is nonconvex valued described by the fractional operator is considered in the present investigation. The used fractional operator is the Caputo derivative. In the present paper, the fixed point theorem for contraction multivalued maps due to Covitz and Nadler is used in existence investigations

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Publication Details

Journal
Advanced Studies Euro-Tbilisi Mathematical Journal
Published
2025-04-01
DOI
https://doi.org/10.32513/asetmj/1932200825015
Primary Topic
Stability and Controllability of Differential Equations
Type
article
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article

Nonconvex fractional partial hyperbolic differential inclusions with unbounded delay

M. A. Helal
Advanced Studies Euro-Tbilisi Mathematical Journal
Stability and Controllability of Differential Equations
article

Nonconvex fractional partial hyperbolic differential inclusions with unbounded delay

M. A. Helal
article en

Abstract

The initial value problem for partial hyperbolic differential inclusions with infinite delay when the right hand side is nonconvex valued described by the fractional operator is considered in the present investigation. The used fractional operator is the Caputo derivative. In the present paper, the fixed point theorem for contraction multivalued maps due to Covitz and Nadler is used in existence investigations

Advanced Studies Euro-Tbilisi Mathematical JournalVol. 18(1)
Openalex Percentile: Top 94%
Stability and Controllability of Differential Equations
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Nonconvex fractional partial hyperbolic differential inclusions with unbounded delay — M. A. Helal · Advanced Studies Euro-Tbilisi Mathematical Journal (2025) | TGRS Research Map | TGRS