Multilinear commutators related to maximal function on Morrey-Banach space and its application [PDF]
Hui ui Zhang, an Lin, Yu Xiao
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This paper presents a comprehensive analysis of the existence, uniqueness, and Ulam–Hyers stability of solutions for a class of Cauchy‐type nonlinear fractional differential equations with variable order and finite delay. The motivation for this study lies in the increasing importance of variable‐order fractional calculus in modeling real‐world systems
Souhila Sabit +5 more
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In this paper, we model edge traffic with a conformable fractional partial differential equation that keeps memory in time and space. The solution represents a unit‐free attack pressure, built from a z‐scored edge series, a quiet period baseline, and a partially absorbing boundary that reflects scrubbing and rate limits.
Ahmad Alshanty +3 more
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Weak laws of large numbers for weighted sums of Banach space valued fuzzy random variables [PDF]
Yun Kyong Kim
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Fixed Points of Suzuki Contractive Mappings in Modular b‐Metric Spaces With an Application
We introduce the concept of a generalized ZC‐type Suzuki contraction utilizing the generalized framework of metric spaces known as the partial modular b‐metric space in the light of an amorphous binary relation. This conceptual advancement facilitates the derivation of a series of relation–theoretical common fixed‐point theorems, underscoring the ...
Gopi Prasad, Emanuel Guariglia
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An inertial shrinking projection self-adaptive algorithm for solving split variational inclusion problems and fixed point problems in Banach spaces [PDF]
Matlhatsi Dorah Ngwepe +3 more
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Convergence Analysis of Weighted-Newton Methods of Optimal Eighth Order in Banach Spaces [PDF]
Janak Raj Sharma +2 more
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A Pincherle‐Type Convergence Theorem for Generalized Continued Fractions in Banach Algebras
This contribution is dedicated to the interdependence of higher order linear difference equations and generalized continued fractions in Banach algebras. It turns out that the computation of certain subdominant solutions of a higher order linear difference equation can be done more efficiently by considering its adjoint equation.
Hendrik Baumann +2 more
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A new algorithm for solving a system of generalized mixed equilibrium problems and finding common fixed points of a finite family of Bregman nonexpansive mappings in Banach spaces [PDF]
Vahid Darvish, Truong Minh Tuyen
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Convergence Behavior of the F∗ Algorithm: Strong and Weak Results for Nonexpansive Mappings
This study examines the strong and weak convergence of the F∗ iterative approach to the fixed point of a nonexpansive mapping in the context of a Banach space. This work shows improved rate and efficiency of convergence. Furthermore, we proved that F∗ iterative algorithm converges to a fixed point faster than Picard, Mann, S, and Varat iterative ...
Anju Panwar +3 more
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