17 citations to https://www.mathnet.ru/rus/smj1261
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Nyurgun P. Lazarev, Victor A. Kovtunenko, “Contact problem for a cracked Timoshenko plate with a wedge-shaped obstacle”, Journal of Computational and Applied Mathematics, 473 (2026), 116884
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Nyurgun P. Lazarev, Evgeny M. Rudoy, Djulustan Ya. Nikiforov, “Equilibrium problem for a Kirchhoff–Love plate contacting by the side edge and the bottom boundary”, Журн. СФУ. Сер. Матем. и физ., 17:3 (2024), 355–364
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Victor A. Kovtunenko, Nyurgun P. Lazarev, “Variational inequality for a Timoshenko plate contacting at the boundary with an inclined obstacle”, Phil. Trans. R. Soc. A., 382:2277 (2024)
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Н. П. Лазарев, Д. Я. Никифоров, Н. А. Романова, “Задача о равновесии для пластины Тимошенко, контактирующей боковой поверхностью по полосе заданной ширины”, Челяб. физ.-матем. журн., 9:4 (2024), 596–608
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N. P. Lazarev, D. Y. Nikiforov, G. M. Semenova, “Equilibrium problem for a Kirchhoff–Love plate contacting with the lateral surface along a strip of a given width”, Сиб. электрон. матем. изв., 21:2 (2024), 729–740
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Н. П. Лазарев, Д. Я. Никифоров, Н. А. Романова, “Задача о равновесии для пластины Тимошенко, контактирующей боковой и лицевой поверхностями”, Челяб. физ.-матем. журн., 8:4 (2023), 528–541
[N. P. Lazarev, D. Ya. Nikiforov, N. A. Romanova, “Equilibrium problem for a Timoshenko plate contacting by the side and face surfaces”, Chelyab. Fiz.-Mat. Zh., 8:4 (2023), 528–541
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Nyurgun P. Lazarev, Vladimir V. Everstov, Natalya A. Romanova, “Fictitious domain method for equilibrium problems of the Kirchhoff–Love plates with nonpenetration conditions for known configurations of plate edges”, Журн. СФУ. Сер. Матем. и физ., 12:6 (2019), 674–686
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И. В. Фанкина, “О равновесии двуслойной упругой конструкции при наличии трещины”, Сиб. журн. индустр. матем., 22:4 (2019), 107–120
; I. V. Frankina, “On the equilibrium of a two-layer elastic structure with a crack”, J. Appl. Industr. Math., 13:4 (2019), 629–641
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Lazarev N.P., Itou H., Neustroeva N.V., “Fictitious Domain Method For An Equilibrium Problem of the Timoshenko-Type Plate With a Crack Crossing the External Boundary At Zero Angle”, Jpn. J. Ind. Appl. Math., 33:1 (2016), 63–80
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Lazarev N., Popova T., Semenova G., “Existence of An Optimal Size of a Rigid Inclusion For An Equilibrium Problem of a Timoshenko Plate With Signorini-Type Boundary Condition”, J. Inequal. Appl., 2016, 18