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On the Solvability of a Mixed Problem for a High-Order Partial Differential Equation with Fractional Derivatives with Respect to Time, with Laplace Operators with Spatial Variables and Nonlocal Boundary Conditions in Sobolev Classes

机译：关于具有分数衍生物的高阶偏微分方程的混合问题的可解性，LAPPAL算子在SoboLev类中的空间变量和非识别边界条件

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Onur İlhan; Shakirbay Kasimov; Shonazar Otaev; Haci Baskonus;
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1. SOLVABILITY OF THE MIXED PROBLEM OF A HIGH-ORDER PDE WITH FRACTIONAL TIME DERIVATIVES, STURM-LIOUVILLE OPERATORS ON SPATIAL VARIABLES AND NON-LOCAL BOUNDARY CONDITIONS [J] . Ilhan Onur Alp, Kasimov Shakirbay G., Madraximov Umrbek S., The Rocky Mountain journal of mathematics . 2019,第4期

机译：具有分数衍生物的高阶PDE混合问题的可解性，Sturm-Liouville算子在空间变量和非局部边界条件下
2. On More General Fractional Differential Equations Involving Mixed Generalized Derivatives with Nonlocal Multipoint and Generalized Fractional Integral Boundary Conditions [J] . Wafa Shammakh, Hadeel Z. Alzumi, Bushra A. AlQahtani Journal of Function Spaces . 2020,第1期

机译：在涉及具有非局部多点和广义分数整体边界条件的混合广义衍生物的更通用分数微分方程
3. Nonlocal boundary-value problem for linear partial differential equations unsolved with respect to the higher time derivative [J] . O. D. Vlasii, B. I. Ptashnyk Ukrainian mathematical journal . 2007,第3期

机译：线性偏微分方程关于高阶时间导数的非局部边值问题
4. A numerical algorithm for solving Laplace and Poisson type partial differential equations on a uniform rectangular mesh with Dirichlet and Neumann boundary conditions [C] . Vasos Pavlika WSEAS International Conferences . 2008

机译：用Dirichlet和Neumann边界条件求解LAPLACH和泊松型偏微分方程的数值算法
5. Numerical Approximation of Partial Differential Equations Involving Fractional Differential Operators [D] . Lei, Wenyu 2018

机译：包含分数阶微分算子的偏微分方程的数值逼近
6. A Legendre tau-Spectral Method for Solving Time-Fractional Heat Equation with Nonlocal Conditions [O] . A. H. Bhrawy, M. A. Alghamdi -1

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7. On the solvability of a mixed problem for a fractional partial differential equation with delayed time argument and Laplace operators with nonlocal boundary conditions in Sobolev classes [O] . Mahkambek M. Babayev 2020

机译：延迟时间参数的分数局部微分方程的混合问题的可解性与SoboLev类中的非识别边界条件

On the Solvability of a Mixed Problem for a High-Order Partial Differential Equation with Fractional Derivatives with Respect to Time, with Laplace Operators with Spatial Variables and Nonlocal Boundary Conditions in Sobolev Classes

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