Some sufficient conditions for the stability of a linear Voltaire integro-differential equation of the third order with incomplete kernels

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Аbstract. All the functions and their derivatives are continuous and the relations take place in the IDU - integro-differential equation; the stability of a linear Voltaire IDU of the third order is understood to be limited in all its solutions and their first and second derivatives.

Integro-differential equation of the third order, incomplete kernels, stability of solutions, integral inequality, method of auxiliary kernels, non-standard method of reduction to the system, lyusternik-sobolev lemma, illustrative example

Короткий адрес: https://sciup.org/170205044

IDR: 170205044   |   DOI: 10.24412/2500-1000-2024-4-5-84-88

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