Optimum Approximation for ς–Lie Homomorphisms and Jordan ς–Lie Homomorphisms in ς–Lie Algebras by Aggregation Control Functions
In this work, by considering a class of matrix valued fuzzy controllers and using a (κ, ς)-
Cauchy–Jensen additive functional equation ((κ, ς)-CJAFE), we apply the Radu–Mihet …
Cauchy–Jensen additive functional equation ((κ, ς)-CJAFE), we apply the Radu–Mihet …
Minimum Superstability of Stochastic Ternary Antiderivations in Symmetric Matrix-Valued FB-Algebras and Symmetric Matrix-Valued FC-⋄-Algebras
Z Eidinejad, R Saadati, D O'Regan, FS Alshammari - Symmetry, 2022 - mdpi.com
Our main goal in this paper is to investigate stochastic ternary antiderivatives (STAD). First,
we will introduce the random ternary antiderivative operator. Then, by introducing the …
we will introduce the random ternary antiderivative operator. Then, by introducing the …
The existence of a unique solution and stability results with numerical solutions for the fractional hybrid integro-differential equations with Dirichlet boundary conditions
In this paper, we investigate the fractional hybrid integro-differential equations with Dirichlet
boundary conditions. We first prove the existence of a unique solution for the equation using …
boundary conditions. We first prove the existence of a unique solution for the equation using …
Incomplete Metric With The Application For Integral Equations of Volterra Type
S Chandok, L Paunović… - Mathematical Problems in …, 2022 - Wiley Online Library
In this article, we propose some weaker orthogonal τ, FT− type of contraction mappings in
the setting of metric spaces endowed with an orthogonal relation, as well as certain sufficient …
the setting of metric spaces endowed with an orthogonal relation, as well as certain sufficient …
Applications of Special Functions to Approximate Stochastic Bi-Homomorphisms and Stochastic Bi-Derivations in FB-Algebras and FC-⋄-Algebras of the Matrix Type
We apply special functions and use the concept of the aggregation function to introduce a
new class of fuzzy control functions, and based on this, we obtain the best approximation for …
new class of fuzzy control functions, and based on this, we obtain the best approximation for …
A novel stability study on volterra integral equations with delay (VIE-D) using the fuzzy minimum optimal controller in matrix-valued fuzzy Banach spaces
Our main goal in this article is to investigate the Hyers–Ulam–Rassias stability (HURS) for a
type of integral equation called Volterra integral equation with delay (VIE-D). First, by …
type of integral equation called Volterra integral equation with delay (VIE-D). First, by …