We consider a boundary-value problem for the third-order partial differential equation d3u (t)/dt3+ Au (t)= ƒ (t), 0< t< 1, u (0)= ϕ, u (1)= ψ, u′(1)= ξ in a Hilbert space H with a self …
A Freihat, R Abu-Gdairi, H Khalil, E Abuteen… - arXiv preprint arXiv …, 2017 - arxiv.org
In this article, the reproducing kernel Hilbert space [0, 1] is employed for solving a class of third-order periodic boundary value problem by using fitted reproducing kernel algorithm …
A Ashyralyev, SN Simsek - Numerical Functional Analysis and …, 2017 - Taylor & Francis
In this study, the nonlocal boundary value problem for the third order partial differential equation with a self-adjoint positive definite operator in a Hilbert space is investigated. The …
The nonlocal boundary-value problem for a third order partial differential equation in a Hilbert space with a self-adjoint positive definite operator is considered. Applying operator …
A Ashyralyev, E Hincal… - … Conference on Analysis …, 2018 - ui.adsabs.harvard.edu
In the present paper, the initial value problem for the third order partial differential equations with time delay in a Hilbert space with self-adjoint positive definite operator is investigated …
The initial value problem for the third order delay differential equation in a Hilbert space with an unbounded operator is investigated. The absolute stable three-step difference scheme of …
A Ashyralyev, IM Ibrahım - Axioms, 2024 - mdpi.com
This article is devoted to the study of high-order, accurate difference schemes' numerical solutions of local and non-local problems for ordinary differential equations of the fourth …
In the present study, first and second order of accuracy difference schemes for the numerical solution of the boundary value problem with nonlocal conditions for a one-dimensional third …
The nonlocal boundary-value problem for a third order partial differential equation d/3 u (t) dt 3+ A d/u (t) dt= f (t), 0< t< 1, u (0)= γ u (λ)+ φ, u'(0)= α u'(λ)+ Ψ, u ″(0)= β u ″(λ)+ ξ in a …