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Information × Registration Number 0217U002902, 0117U002688 , R & D reports Title Development of methods for solving boundary value problems of evolution equations such as models the physical, technical and biological problems popup.stage_title Head Pokutnyi Alexandr Oleksiyovych, Registration Date 19-12-2017 Organization Institute of mathematics NAS of Ukraine popup.description2 Conditions of solvability of evolution equations in Freschet, Banach and Hilbert spaces are obtained. Definitions of strong generalized solutions and quasisolutions of corresponding problems are proposed. Bifurcation conditions of solutions of evolution equations in Hilbert space for the Schredinger equation are investigated. Obtained results are illustrated by the example of wave equation with periodic condition. Boundary value problems for evolution Schredinger equation in the Hilbert space with conditions at the infinity are investigated. Corresponding set of solutions of the evolution equation are constructed with using of generalized Green operator. Corresponding problems use in physics. Example of problems which uses in kinetics are investigated. Impulse boundary value problem for the system of integro-differential equations with degenerate kernel are investigated. Condition of the existence of unique solution are obtained Product Description popup.authors Бондар Іванна Анатоліївна popup.nrat_date 2020-04-02 Close