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Investigation of a one-dimensional mixed problem for third order nonlinear differential equations

Authors

Samed Aliyev, Afaq Huseynova

Rubric:Mathematics
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Annotation

This work is devoted to the study of generalized solution for one-dimensional mixed problem with non-self-adjoint boundary condition for a class of nonlinear differential equations. The solution of the problem under consideration is reduced to solving a system of certain nonlinear integro-differential equations.

Keywords

nonlinear equation
mixed problem
generalized solution.

Authors

Samed Aliyev, Afaq Huseynova

References:

Aliyeva A. Investigation of generalized solution of one-dimensional mixed problem for a class of fourth order semi linear equations of Sobolev type, Transactions of National Academy of Sciences of Azerbaijan,- v.XXXII.-№4.- Baku, 2012. -P.3-12.

 Aliyev S., Aliyeva A., Abdullayeva G.. On the existence of solution to multidimensional third order nonlinear equations, European Journal of Pure and Applied Mathematics -12 (2). 2019.-P. 577-589.

 Aliyev S., Aliyeva A. On the existence for almost everywhere solution of multidimensional mixed problem for one class third order differential equations with nonlinear operator in the right-hand side, International Journal of Pure and Applied Mathematics -115 (3). 2017.-P. 549-560.

Aliyev S., Aliyeva A. The investigation of one-dimensional mixed problem for one class of nonlinear fourth order educations, European Journal of Technical and Natural Sciences -№ 2. 2020.-P. 16-18.

Aliyev S., Heydarova M., Aliyeva A. On the existence of classical solution to one-dimensional fourth order semilinear equations, Advances in Differential Equations and Control Processes -31 (2). 2024.-P. 165-185.

Aliyev S., Khudaverdiev K. Study of the solution almost everywhere of a multidimensional mixed problem for one class of differential equations of the third order with a nonlinear operator right-hand side, Thematic Collection: Boundary Value Problems for Partial Differential Equations and Their Applications, 1990. P. 3–7.(in Russian)

Ionkin N.I. Solution of one boundary value problem of heat conduction   theory with a non-classical boundary condition. Differential Equations-  v.13, .-№2. 1977.-  P..294-304.

Huntul M., Tekin I. On an inverse problem for a nonlinear third order in time partial differential equation, Results in Applied Mathematics 15. 2022. P. 100314

 

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