A. Mukhsinov, E.D. Boboev, D. N. Barotov, “Formula presentation the solutions of the initial – boundary problem for one a many-dimtnsional parabolic equation with singular coefficients”, Scientific notes. Scientific journal of the Khujand state University named after academician Bobodjon Gafurov (Tajikistan), 4:39 (2016), 18-25
Barotov, D.N., Osipov, A., Korchagin, S., Pleshakova, E., Muzafarov, D., Barotov, R.N., Serdechnyy, D., “Transformation Method for Solving System of Boolean Algebraic Equations”, Mathematics, 9:24 (2021), 3299
Barotov D. N., Barotov R. N., “Polylinear Transformation Method for Solving Systems of Logical Equations”, Mathematics, 10:6 (2022), 918
Barotov, D. N., Barotov, R. N., Soloviev, V., Feklin, V., Muzafarov, D., Ergashboev, T., & Egamov, Kh., “The Development of Suitable Inequalities and Their Application to Systems of Logical Equations”, Mathematics, 10:11 (2022), 1851
Barotov, D. N., “Target Function without Local Minimum for Systems of Logical Equations with a Unique Solution”, Mathematics, 10:12 (2022), 2097
D. N. Barotov, “Convex continuation of a Boolean function and its applications”, Diskretn. Anal. Issled. Oper., 31:1 (2024), 5–18; J. Appl. Industr. Math., 18:1 (2024), 1–9
D. N. Barotov, “Concave continuations of Boolean functions and some of their properties and applications”, Bulletin of Irkutsk State University. Series Mathematics, 49 (2024), 105–123
3.
D. N. Barotov, V. A. Sudakov, “On inequalities between convex, concave, and multilinear continuations of Boolean functions”, Keldysh Institute preprints, 2024, 030, 13 pp.
4.
D. N. Barotov, “On the Existence and Properties of Convex Extensions of Boolean Functions”, Mat. Zametki, 115:4 (2024), 533–551; Math. Notes, 115:4 (2024), 489–505
D. N. Barotov, R. N. Barotov, “Construction of smooth convex extensions of Boolean functions”, Russian Universities Reports. Mathematics, 29:145 (2024), 20–28
2023
6.
D. N. Barotov, R. N. Barotov, “On the refinement of the method of reducing a system of linear differential equations to a single higher-order equation, which makes it possible to find a general solution to the original”, Vestnik KRAUNC. Fiz.-Mat. Nauki, 43:2 (2023), 20–30
7.
D. N. Barotov, R. N. Barotov, “On one criterion of expressibility of functions of a system of linear differential equations with constant coefficients in the form of linear combinations of derivatives of one function included in this system”, Num. Meth. Prog., 24:3 (2023), 260–274
Dostonjon N. Barotov, Ruziboy N. Barotov, “Polylinear continuations of some discrete functions and an algorithm for finding them”, Num. Meth. Prog., 24:1 (2023), 10–23
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