A note on the parabolic identification problem with involution and Dirichlet condition | Zendy

Allaberen Ashyralyev | Zendy; Abdullah Said Erdogan | Zendy; Abdizhahan Sarsenbi | Zendy

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A note on the parabolic identification problem with involution and Dirichlet condition

Author(s) -

Allaberen Ashyralyev,

Abdullah Said Erdogan,

Abdizhahan Sarsenbi

Publication year - 2020

Publication title -

bulletin of the karaganda university-mathematics

Language(s) - English

Resource type - Journals

eISSN - 2663-5011

pISSN - 2518-7929

DOI - 10.31489/2020m3/130-139

Subject(s) - mathematics , parabolic partial differential equation , dirichlet problem , involution (esoterism) , parameter identification problem , mathematical analysis , elliptic partial differential equation , partial differential equation , boundary value problem , model parameter , politics , political science , law

A space source of identification problem for parabolic equation with involution and Dirichlet condition is studied. The well-posedness theorem on the differential equation of the source identification parabolic problem is established. The stable difference scheme for the approximate solution of this problem is presented. Furthermore, stability estimates for the difference scheme of the source identification parabolic problem are presented. Numerical results are given.

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