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ABOUT ONE A NONLOCAL BOUNDARY-VALUE PROBLEM FOR A MIXED TYPE EQUATION OF THE SECOND KIND

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It is known that many physical processes of a different nature, such as oscillations, thermal conductivity, diffusion, electrostatics, etc. are described by equations of elliptic type. In particular, some models such as hydro and gas dynamics consider elliptic equations. In this paper, we study a nonlocal boundary value problem with the Poincaré condition for an equation of elliptic - hyperbolic type of the second kind, i.e. for the equation where the line of degeneracy is the characteristic

AUTHORS

A.Abdullayev

Ташкентский институт инженеров ирригации и механизации сельского хозяйства

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# нелокальная краевая задача# уравнения второго рода# Poincare conditions# equations of the second kind# Puankare shartlari# ikkinchi turdagi tenglamalar# условия Пуанкаре# уравнения эллиптико – гиперболич# nolokal chegaraviy masala# elliptik - giperbolik tipdagi te# nonlocal boundary value problem# equations of elliptic - hyperbol

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References

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Abdullayev A.A. On uniqueness of a boundary value problem for an equation of elliptichyperbolic type of the second kind. Bulletin of the Institute of Mathematics (5), 30-35 p. 2018

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