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TUPROQ NAMLIGI VA YER OSTI SUVLARI DINAMIKASINI MODELLASHTIRISH PAYTIDA YUZAGA KELADIGAN BITTA CHEGARA MUAMMOSIDA.

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ARTICLE ANNOTATION

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In this paper, we study a nonlocal boundary value problem with the Poincare condition for an equation o f elliptic - hyperbolic type o f the second kind, i.e. for the equation where the line o f degeneracy is the characteristic. Due to the mathematical content and the presence of numerous applications in the study o f problems in mechanics, physics, technology [1] and biology, the study o f boundary value problems for degenerate elliptic equations and equations o f mixed type is in the focus o f specialists in partial differential equations. Further, it was found that nonlocal boundary conditions arise in the problems o f predicting soil moisture [2], when modeling liquid filtration in porous media [3], in mathematical modeling of laser radiation processes and problems o f plasma physics [4], as well as in questions o f mathematical biology [5].

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# mathematical modeling# matematik modellashtirish# нелокальная краевая задача# уравнения второго рода# Poincare conditions# динамика почвенной влаги# математическая моделирования# условия Пуанкаре# уравнения эллиптико - гиперболич# dynamics of soil moisture# nonlocal boundary value problem# equations o f elliptic - hyperbo# equations o f the second kind# tuproq namligining dinamikasi# chegaraviy bo'lmagan chegara mas# Puanare sharoitlari# elliptik - giperbolik tipdagi te# ikkinchi turdagi tenglamalar

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References

1. Islomov В. I., Abdullayev A. A. On a problem for an elliptic type equation of the second kind with a conormal and integral condition. Nanosystems: Physics, Chemistry, Mathematics, 2018, 9 (3), P. 307-318 DOI 10.17586/22208054201893307318

2. Нахушев A.M. Об одном приближенном методе решения краевых задач для дифференциальных уравнений и его приложения к динамике почвенной влаги и грунтовых вод. // «Дифференциальные уравнения». 1982. Т.18. № 1. С.72-81.

3. Шхануков М.Х. О некоторых краевых задачах для уравнения третьего порядка, возникающих при моделировании фильтрации жидкости в пористых средах. // «Дифференциальные уравнения». 1982. T.XVIII. № 4. С.689-699.