RLC-electric circuits and fixed point theorems in C-algebra-valued modular metric-like space

In this manuscript, the notion of C ∗ -algebra-valued modular metric-like space is initiated. Some fixed point theorems in such spaces are examined using a new version of Meir-Keeler contraction. To demonstrate that the idea presented here is novel and generalizes a few relevant findings in the lite...

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Published inJournal of inequalities and applications Vol. 2025; no. 1; pp. 39 - 18
Main Authors Ahmad, Zulaihatu Tijjani, Shagari, Mohammed Shehu, Noorwali, Maha, Tijjani, Abba Ali, Saliu, Afis
Format Journal Article
LanguageEnglish
Published Cham Springer International Publishing 20.03.2025
Springer Nature B.V
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Abstract In this manuscript, the notion of C ∗ -algebra-valued modular metric-like space is initiated. Some fixed point theorems in such spaces are examined using a new version of Meir-Keeler contraction. To demonstrate that the idea presented here is novel and generalizes a few relevant findings in the literature, we provide comparative examples. As an application, new criteria for the existence and uniqueness of a solution to a Fredholm-type integral equation associated with an RLC electric circuit are obtained.
AbstractList Abstract In this manuscript, the notion of C ∗ $C^{*}$ -algebra-valued modular metric-like space is initiated. Some fixed point theorems in such spaces are examined using a new version of Meir-Keeler contraction. To demonstrate that the idea presented here is novel and generalizes a few relevant findings in the literature, we provide comparative examples. As an application, new criteria for the existence and uniqueness of a solution to a Fredholm-type integral equation associated with an RLC electric circuit are obtained.
In this manuscript, the notion of C ∗ -algebra-valued modular metric-like space is initiated. Some fixed point theorems in such spaces are examined using a new version of Meir-Keeler contraction. To demonstrate that the idea presented here is novel and generalizes a few relevant findings in the literature, we provide comparative examples. As an application, new criteria for the existence and uniqueness of a solution to a Fredholm-type integral equation associated with an RLC electric circuit are obtained.
In this manuscript, the notion of C∗-algebra-valued modular metric-like space is initiated. Some fixed point theorems in such spaces are examined using a new version of Meir-Keeler contraction. To demonstrate that the idea presented here is novel and generalizes a few relevant findings in the literature, we provide comparative examples. As an application, new criteria for the existence and uniqueness of a solution to a Fredholm-type integral equation associated with an RLC electric circuit are obtained.
ArticleNumber 39
Author Shagari, Mohammed Shehu
Noorwali, Maha
Saliu, Afis
Ahmad, Zulaihatu Tijjani
Tijjani, Abba Ali
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Snippet In this manuscript, the notion of C ∗ -algebra-valued modular metric-like space is initiated. Some fixed point theorems in such spaces are examined using a new...
In this manuscript, the notion of C∗-algebra-valued modular metric-like space is initiated. Some fixed point theorems in such spaces are examined using a new...
Abstract In this manuscript, the notion of C ∗ $C^{*}$ -algebra-valued modular metric-like space is initiated. Some fixed point theorems in such spaces are...
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SubjectTerms Algebra
Analysis
Applications of Mathematics
C ∗ $C^{}$ -algebra
Circuits
Fixed points (mathematics)
Integral equations
Mathematics
Mathematics and Statistics
Meir-Keeler contraction
Metric-like
Modular
Theorems
Zamfirescu contraction
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Title RLC-electric circuits and fixed point theorems in C-algebra-valued modular metric-like space
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