A fixed point result on a DCMLS and applications to matrix equations and random integral equations

H. Aydi; H. Hammouda

doi:10.2298/FIL2327299A

A fixed point result on a DCMLS and applications to matrix equations and random integral equations

H. Aydi, H. Hammouda

Research output: Contribution to journal › Article › peer-review

Abstract

In this work, we present a fixed point result in the context of a double controlled metric-like space involving its control functions. A matrix equation has been solved via a fixed point technique. We also give some concrete and numerical examples. Finally, we ensure the existence of a solution of a random integral equation of Fredholm type.

Original language	English
Pages (from-to)	9299-9313
Number of pages	15
Journal	Filomat
Volume	37
Issue number	27
DOIs	https://doi.org/10.2298/FIL2327299A
Publication status	Published - 2023
Externally published	Yes

Keywords

Control function
contraction
double controlled metric like space
fixed point
matrix equation
random integral equation

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10.2298/FIL2327299A

Cite this

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abstract = "In this work, we present a fixed point result in the context of a double controlled metric-like space involving its control functions. A matrix equation has been solved via a fixed point technique. We also give some concrete and numerical examples. Finally, we ensure the existence of a solution of a random integral equation of Fredholm type.",

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AU - Hammouda, H.

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AB - In this work, we present a fixed point result in the context of a double controlled metric-like space involving its control functions. A matrix equation has been solved via a fixed point technique. We also give some concrete and numerical examples. Finally, we ensure the existence of a solution of a random integral equation of Fredholm type.

KW - Control function

KW - contraction

KW - double controlled metric like space

KW - fixed point

KW - matrix equation

KW - random integral equation

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DO - 10.2298/FIL2327299A

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SP - 9299

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A fixed point result on a DCMLS and applications to matrix equations and random integral equations

Abstract

Keywords

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