Results 141 to 150 of about 9,880 (171)
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Averaging differential embeddings with Hukuhara derivative

Ukrainian Mathematical Journal, 1989
The author proves a Bogolyubov-type averaging theorem for a differential inclusion \(D_ hX(t)\in\varepsilon F(t,X(t))\), \(X(0)=X^ 0\), where \(D_ hX(t)\) is the Hukuhara derivative of a set-valued map taking values in \(\text{Conv}(\mathbb{R}^ n)\), the space of nonempty compact and convex subsets of \(\mathbb{R}^ n\), and the values of a set-valued ...
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On the partial delta differentiability of fuzzy-valued functions via the generalized Hukuhara difference

Computational and Applied Mathematics, 2021
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Tri Truong   +2 more
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Random fuzzy functional integro-differential equations under generalized Hukuhara differentiability

Journal of Intelligent & Fuzzy Systems, 2014
In this paper, we prove the existence and uniqueness results for the random fuzzy functional integro-differential equations under generalized Hukuhara differentiability. For the existence and uniqueness, we use the method of successive approximations. Some kinds of boundedness of the solution are established. Moreover, we provide examples to illustrate
Ho Vu 0001, Le Si Dong, Ngo Van Hoa
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Linear Differential Equations with Hukuhara Derivative Preserving the Constant Width Property

Differential Equations, 2022
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Estimates of the volume of solutions of differential equations with Hukuhara derivative

Mathematical Notes, 2015
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Ocheretnyuk, E. V., Slyn'ko, V. I.
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Practical stability of fuzzy differential equations with the second type of Hukuhara derivative

Journal of Intelligent & Fuzzy Systems, 2015
Abstract In this paper, practical stability of fuzzy differential equations with the second type of Hukuhara derivative are considered. Firstly, some notions are extended to fuzzy differential equations with the second type of Hukuhara derivative. Then with the help of Lyapunov-like functions, sufficient conditions are established for
Shuorui Zhang, Jitao Sun
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Averaging of impulsive differential inclusions with Hukuhara derivative

Nonlinear Oscillations, 2007
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GENERALIZED HUKUHARA FRACTAL DIFFERENTIABILITY IN FUZZY MODELING

Fractals
This study introduces the concept of generalized Hukuhara fractal differentiability for fuzzy-valued functions and explores the necessary conditions for differentiability. The Atangana–Baleanu–Caputo fuzzy fractal-fractional derivative is developed, along with the corresponding integral operators.
VIMALA JAYAKUMAR   +5 more
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Second type Hukuhara differentiable solutions to the delay set-valued differential equations

Applied Mathematics and Computation, 2012
The author considers delay set-valued differential equations using a recently introduced notion of a second type Hukuhara derivative. Under the condition that the right-hand side of the equation is Lipschitzian in the functional variable, the author proves existence and uniqueness of solutions to such equations.
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Solution Area for a Class of Linear Differential Equations with Hukuhara Derivative

Mathematical Notes, 2019
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