Matthew Enlow, Adam Larios, Jiahong Wu, “Algebraic calming for the 2D Kuramoto-Sivashinsky equations”, Nonlinearity, 37:11 (2024), 115019
М. О. Корпусов, А. Ю. Перлов, А. В. Тимошенко, Р. С. Шафир, “О разрушении решения одной нелинейной системы уравнений тепло-электрической модели”, Матем. заметки, 114:5 (2023), 759–772 ; M. O. Korpusov, A. Yu. Perlov, A. V. Tymoshenko, R. S. Shafir, “On the Blow-Up of the Solution of a Nonlinear System of Equations of a Thermal-Electrical Model”, Math. Notes, 114:5 (2023), 850–861
Vo Van Au, “Analysis of large time asymptotics of the fourth‐order parabolic system involving variable coefficients and mixed nonlinearities”, Math Methods in App Sciences, 46:14 (2023), 15305
Adam Larios, Mohammad Mahabubur Rahman, Kazuo Yamazaki, “Regularity Criteria for the Kuramoto–Sivashinsky Equation in Dimensions Two and Three”, J Nonlinear Sci, 32:6 (2022)
Larios A., Yamazaki K., “On the Well-Posedness of An Anisotropically-Reduced Two-Dimensional Kuramoto-Sivashinsky Equation”, Physica D, 411 (2020), 132560
М. О. Корпусов, “О разрушении за конечное время решения начально-краевой задачи для нелинейного уравнения ионно-звуковых волн”, ТМФ, 187:3 (2016), 447–454 ; M. O. Korpusov, “The finite-time blowup of the solution of an initial boundary-value problem for the nonlinear equation of ion sound waves”, Theoret. and Math. Phys., 187:3 (2016), 835–841
Bilgin B., Kalantarov V., Zelik S., “Preventing Blow up by Convective Terms in Dissipative PDE's”, J. Math. Fluid Mech., 18:3 (2016), 463–479
М. О. Корпусов, “О разрушении решения уравнения, родственного уравнению Гамильтона–Якоби”, Матем. заметки, 93:1 (2013), 81–95 ; M. O. Korpusov, “On the Blow-Up of the Solution of an Equation Related to the Hamilton–Jacobi Equation”, Math. Notes, 93:1 (2013), 90–101
A. Eden, V. K. Kalantarov, S. V. Zelik, “Global solvability and blow up for the convective Cahn-Hilliard equations with concave potentials”, J. Math. Phys., 54:4 (2013), 041502
Pokhozhaev S.I., “Critical Nonlinearities in Partial Differential Equations”, Russ. J. Math. Phys., 20:4 (2013), 476–491