Victor Orlov, Magomedyusuf Gasanov, “The Maximum Domain for an Analytical Approximate Solution to a Nonlinear Differential Equation in the Neighborhood of a Moving Singular Point”, Axioms, 12:9 (2023), 844
Victor Orlov, Magomedyusuf Gasanov, “Analytic Approximate Solution in the Neighborhood of a Moving Singular Point of a Class of Nonlinear Equations”, Axioms, 11:11 (2022), 637
Victor Orlov, Magomedyusuf Gasanov, “Existence and Uniqueness Theorem for a Solution to a Class of a Third-Order Nonlinear Differential Equation in the Domain of Analyticity”, Axioms, 11:5 (2022), 203
Victor Orlov, Magomedyusuf Gasanov, “Exact Criteria for the Existence of a Moving Singular Point in a Complex Domain for a Nonlinear Differential Third-Degree Equation with a Polynomial Seventh-Degree Right-Hand Side”, Axioms, 11:5 (2022), 222
V.N. Orlov, M.V. Gasanov, “The Influence of a Perturbation of a Moving Singular Point on the Structure of an Analytical Approximate Solution of a Class of Third-Order Nonlinear Differential Equations in a Complex Domain”, HoBMSTU.SNS, 2022, no. 6 (105), 60
Victor Orlov, Magomedyusuf Gasanov, “Technology for Obtaining the Approximate Value of Moving Singular Points for a Class of Nonlinear Differential Equations in a Complex Domain”, Mathematics, 10:21 (2022), 3984
Shargatov V.A., Chugainova A.P., “Stability Analysis of Traveling Wave Solutions of a Generalized Korteweg-de Vries-Burgers Equation With Variable Dissipation Parameter”, J. Comput. Appl. Math., 397 (2021), 113654
Victor Orlov, Magomedyusuf Gasanov, P. Akimov, N. Vatin, A. Tusnin, A. Doroshenko, “Research of a third-order nonlinear differential equation in the vicinity of a moving singular point for a complex plane”, E3S Web Conf., 263 (2021), 03019
Chugainova A.P., Shargatov V.A., “Traveling Waves and Undercompressive Shocks in Solutions of the Generalized Korteweg-de Vries-Burgers Equation With a Time-Dependent Dissipation Coefficient Distribution”, Eur. Phys. J. Plus, 135:8 (2020), 635
A.P. Chugainova, V.A. Shargatov, “Analytical description of the structure of special discontinuities described by a generalized KdV–Burgers equation”, Communications in Nonlinear Science and Numerical Simulation, 66 (2019), 129