Results 201 to 210 of about 76,730 (232)
Utilizing sine trigonometric q-spherical fuzzy rough aggregation operators for group decision-making and their role in digital transformation. [PDF]
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Strongly Continuous Resolving Families of Operators for Equations with a Fractional Derivative
Lobachevskii Journal of Mathematics, 2023zbMATH Open Web Interface contents unavailable due to conflicting licenses.
Fedorov, V. E., Skorynin, A. S.
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On Generation of Family of Resolving Operators for a Distributed Order Equation Analytic in Sector
Journal of Mathematical Sciences, 2022zbMATH Open Web Interface contents unavailable due to conflicting licenses.
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Analytic in a Sector Resolving Families of Operators for Degenerate Evolution Fractional Equations
Journal of Mathematical Sciences, 2017Summary: We introduce a class of pairs of operators defining a linear homogeneous degenerate evolution fractional differential equation in a Banach space. Reflexive Banach spaces are represented as the direct sums of the phase space of the equation and the kernel of the operator at the fractional derivative.
Vladimir Fedorov, Amar Debbouche
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Journal of Mathematical Sciences, 2019
zbMATH Open Web Interface contents unavailable due to conflicting licenses.
Vladimir Fedorov
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zbMATH Open Web Interface contents unavailable due to conflicting licenses.
Vladimir Fedorov
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Analytic Resolving Families of Operators for Linear Equations with Hilfer Derivative
Journal of Mathematical Sciences, 2023In this research, Cauchy type problem for the fractional-order linear abstract differential equations with the Hilfer derivative is studied in Banach space. A criterion for the existence of exponentially bounded analytic resolving families of operators in terms of their resolvent operator is proposed.
Fedorov, Vladimir +2 more
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Uniform stability of a family of resolvent operators in Hilbert spaces
Semigroup Forum, 2021In this paper, the authors consider two results on the uniform stability of a resolvent family \(\{R_h(t)\}_{t\geq 0}\), depending on a parameter \(h\). The first result is an extension of the Gearhart-Greiner-Pruss theorem on the resolvent family \(\{R_h(t)\}_{t\geq 0}\) and the authors provide some sufficient conditions on the uniform stability of \(\
Zhu, Shouguo, Fan, Zhenbin, Li, Gang
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