Exact controllability of generalized conformable integrodifferential system via contraction mapping theorem

The present work addresses the exact controllability problem of integrodifferential systems involving generalized conformable derivatives. The necessary and sufficient conditions of exact controllability for generalized conformable control linear systems are obtained. By assuming that this corresponding part is exactly controllable, a set of sufficient conditions is provided to guarantee the exact controllability of the semilinear integrodifferential systems. Our results are established by using some advanced mathematical techniques, such as general functional theory, fractional calculus, and the contraction mapping Theorem. The practical relevance and effectiveness of the proposed approach are validated through two illustrative examples that bridge theoretical controllability conditions to practical system analysis.

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Publication Details

Journal
Results in Control and Optimization
Published
2026-04-17
DOI
https://doi.org/10.1016/j.rico.2026.100711
Primary Topic
Nonlinear Differential Equations Analysis
Type
article
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article

Exact controllability of generalized conformable integrodifferential system via contraction mapping theorem

Maher Jneid, Rola Masri
Results in Control and Optimization
Nonlinear Differential Equations Analysis
article

Exact controllability of generalized conformable integrodifferential system via contraction mapping theorem

Maher Jneid, Rola Masri
article en

Abstract

The present work addresses the exact controllability problem of integrodifferential systems involving generalized conformable derivatives. The necessary and sufficient conditions of exact controllability for generalized conformable control linear systems are obtained. By assuming that this corresponding part is exactly controllable, a set of sufficient conditions is provided to guarantee the exact controllability of the semilinear integrodifferential systems. Our results are established by using some advanced mathematical techniques, such as general functional theory, fractional calculus, and the contraction mapping Theorem. The practical relevance and effectiveness of the proposed approach are validated through two illustrative examples that bridge theoretical controllability conditions to practical system analysis.

Results in Control and OptimizationVol. 23
Reduced inequalities
Openalex Percentile: Top 17%
Nonlinear Differential Equations Analysis
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