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On approximate solutions for a class of semilinear fractional-order differential equations in Banach spaces the scheme of semidiscretization of the Cauchy problem for a differential equation of a given type

On the solvability of an evolution variational inequality with a nonlocal space operatorBy using semidiscretization and penalty methods, we prove the existence of a generalized solution

ИССЛЕДОВАНИЕ СХОДИМОСТИ МКЭ ДЛЯ РЕШЕНИЯ ПАРАБОЛИЧЕСКИХ УРАВНЕНИЙ С НЕЛОКАЛЬНЫМ, МОНОТОННЫМ ПО ГРАДИЕНТУ ПРОСТРАНСТВЕННЫМ ОПЕРАТОРОМ of semidiscretization method on the t variable and finite element method on the space valuables we construct

On the Existence of a Generalized Solution of the Saturated-Unsaturated Filtration Problem
. The solvability of the auxiliary problem is established by using the method of semidiscretization in time

On the solvability of an evolution variational inequality with a nonlocal space operatorBy using semidiscretization and penalty methods, we prove the existence of a generalized solution

On the solvability of the problem of saturated-unsaturated filtration consolidation the existence theorem, we use the method of the semidiscretization with respect to the variable

Study of the convergence of the finite-element method for parabolic equations with a nonlinear nonlocal spatial operator of the solution. By using the semidiscretization method with respect to the variable t and the finite element

The finite element method scheme for a solution of an evolution variational inequality with a nonlocal space operator method, semidiscretization with respect to time variable method and the finite element method (FEM

The finite element method explicit scheme for a solution of one problem of surface and ground water combined movement of the semidiscretization methods with respect to time variable and finite element method (FEM) with respect to space

On solvability of a elliptic-parabolic problem of nonlinear filtration theory theorem, the method of semidiscretization with respect to the variable t and the Galerkin method are used.

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