Lavrentyev Readings on Mathematics, Mechanics and Physics

Novosibirsk, Russia. May 27–31, 2005

Abstracts


Mathematics

Direct problem of diffusing for wave equation in three-dimensional space

Baegizova A.S.

Zhezkhazgan University,
applied mathematics pulpit (Zhezkhazgan)

The problem of diffusing for the wave equation with the given stationary potential with the limited support and given initial conditions from the class of generalized functions are considered. In accordance with the principle of limiting amplitude a transition to the stationary problem for the Schrödinger equation is realized. The theorem on existence and unique of generalized solution of a problem is proved and its representation in the form of generalized Fourier integrals.

Note. Abstracts are published in author's edition



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