Stochastic Barenblatt-Zheltov-Kochina Model with Neumann Condition and Multipoint Initial-Final Value Condition

Author:

Kovaleva L.A., ,Konkina A.S.,Zagrebina S.A., ,

Publisher

FSAEIHE South Ural State University (National Research University)

Subject

General Medicine

Reference10 articles.

1. 1. Barenblatt G.I., Zheltov Iu.P., Kochina I.N. Basic Concepts in the Theory of Seepage of Homogeneous Liquids in Fissured Rocks. Journal of Applied Mathematics and Mechanics, 1960, vol. 24, no. 5, pp. 1286-1303.

2. 2. Sviridyuk, G.A. The Cauchy problem for a linear singular operator equation of Sobolev type. Differential Equation, 1987, vol. 23, no. 12, pp. 2169-2171.

3. 3. Hallaire M. Soil Water Movement in the Film and Vapor Phase under the Influence of Evapotranspiration. Water and Its Conduction Insoils. Proceedings of XXXVII Annual Meeting of the Highway Research Board, Highway Research Board Special Report, 1958, no. 40, pp. 88-105.

4. 4. Chen P.J., Gurtin M.E. On a Theory of Heat Conduction Involving Two Temperatures. Journal of Applied Mathematics and Physics, 1968, vol. 19, no. 4, pp. 614-627.

5. 5. Coleman B.D., Duffin R.J., Mizel V.J. Instability, uniqueness and nonexistence theorems for the equation on a strip. Arch. Rat. Mech. Anal, 1965, vol. 19, pp. 100-116.

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1. The Oskolkov System with a Multipoint Initial-Final Value Condition;Journal of Computational and Engineering Mathematics;2022

2. STUDY OF THE OBJECTIVES OF BOUNDARY CONTROL AND FINAL OBSERVATION FOR THE MATHEMATICAL MODEL OF NON-LINEAR FILTRATION;Bulletin of the South Ural State University series "Mathematics. Mechanics. Physics";2022

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