Mathematical Modelling and Analysis, 2022 In this paper, we prove the existence and uniqueness results of weak solutions to a class of nonlinear fractional parabolic p(.)-Laplacian problem with variable order.
Abdelali Sabri
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Existence of a Generalized Solution for the Fractional Contact Problem
Journal of Mathematics, 2023 In this paper, we take into consideration the mathematical analysis of time-dependent quasistatic processes involving the contact between a solid body and an extremely rigid structure, referred to as a foundation.
Leila Ait kaki +3 more
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Structural Equation Modeling of the Effect of Social Capital on Job Satisfaction among the Staff Working at the Police Head Quarters in Mazandaran Province Ali Asghar Abbasi Asfajir [PDF]
پژوهشنامه مددکاری اجتماعی, 2016 : Based on the theoretical and empirical relationship between the primary structures of social capital and job satisfaction, this article attempts to study it among the staff working at the police Head Quarters in Mazandaran province. In this regard, an
ali a
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Rothe’s Method for Phase Field Problem
Trends in Computational and Applied Mathematics, 2007 In this paper, a phase-field model is considered. Analysis of a time discretization for an initial-boundary value problem for this phase-field model is presented. Convergence is proved and existence, uniqueness and regularity results are derived.
C. Vaz
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Weak solvability of a hyperbolic integro-differential equation with integral condition
Electronic Journal of Qualitative Theory of Differential Equations, 2011 By using the method of semidiscretization in time also called the Rothe's method, we prove the existence, uniqueness of the weak solution and its continuous dependence upon data, for an hyperbolic integro-differential equation with initial, Neumann and ...
D. Belakroum, A. Guezane-Lakoud
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On the numerical solution of parabolic Cauchy problem in a domain with cut (in Ukrainian) [PDF]
Математичні Студії, 2012 Cauchy problem is numerically solved with help of iterative regularization procedure at every step of which mixed nonstationary Dirichlet-Neumann problems for parabolic equation arise.
V. G. Vavrychuk, R. S. Chapko
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Rothe's method for solving semi-linear differential equations with deviating arguments
Electronic Journal of Differential Equations, 2020 We consider a semi-linear differential equation of parabolic type with deviating arguments in a Banach space with uniformly convex dual, and apply Rothe's method to establish the existence and uniqueness of a strong solution.
Darshana Devi +2 more
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A new class of dual systems of fractional differential equations with hemivariational inequalities
Journal of Inequalities and ApplicationsThe main goal of this paper is to analyze and study a new class of dual abstract systems that consists of differential hemivariational inequalities systematized by an evolutionary hemivariational inequality accumulated with a fractional differential ...
Mohd Adnan +5 more
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On the numerical solution of a parabolic Fredholm integro-differential equation by the RBF method
Results in Applied MathematicsThis paper presents the numerical solution of an initial boundary value problem for a parabolic Fredholm integro-differential equation (FIDE) in bounded 2D and 3D spatial domains.
Ihor Borachok +2 more
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Analysis of an evolutionary fractional hemivariational inequality with applications
Demonstratio MathematicaThis paper investigates a novel abstract system that includes a fractional differential equation of the Atangana-Baleanu type and a history-dependent evolutionary hemivariational inequality (AB-FDEHI).
Su Guangwang +3 more
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