За останні роки викладачами та аспірантами кафедри були опубліковані в наукових журналах наступні статті:

1. Sheng H., Vaysfeld N., Zhuravlova Z. Uncoupled thermoelasticity problem for a finite rectangular composite. Z Angew Math Mech. e202400657 2024. https://doi.org/10.1002/zamm.202400657
2. Vaysfeld N., Zhuravlova Z. The poroelastic layer with anaxisymmetric cylindrical hole under different types of loading. Acta et Commentationes Universitatis Tartuensis de Mathematica. 2024. Vol. 28.№1, p. 131-140. URL: https://doi.org/10.12697/ACUTM.2024.28.09
3. Vaysfeld N.D., Zhuravlova Z.Y. Contact Problem for Finite Poroelastic Cylinder: ExactAnalysis. IntApplMech. 2024. URL:https://doi.org/10.1007/s10778-024-01278-6
4. Zhuravlova Z., Istenes I., Peck D., ProtserovYu., Vaysfeld N. Hidden ring crack in a rotatinghollowcylinderundertorsion.International Journal of Engineering Science. 2024. Vol. 194. URL:https://doi.org/10.1016/j.ijengsci.2023.103976
5. Vaysfeld N.D., ZhuravlovaZ.Yu. Responseof a PoroelasticSemi-Infinite Strip to the CompressionActingUponItsLateralSides. JournalofMathematicalSciences (UnitedStates). 2024. Vol. 282.№5.P. 849– 861. URL: https://doi.org/10.1007/s10958-024-07220-y
6. N. D. Vaisfeld, Yu. S. Protserov, A. V. Tolkachov. Axisymmetric Problem of Vibrations of Circular or Ring Punch on Elastic Half-Space. International Applied Mechanics. 09/2024; 60(3):1-10. ID: e385cb29-40db-489a-9ebd-1c68ed1b95fb
7. Vaysfeld N.D., ZhuravlovaZ.Yu. Investigation of porous stress state ofsemi-infinitehollowcylinderunderaxisymmetricloading.Bulletin of the Taras Shevchenko National University of Kyiv. Physics and Mathematics. 2023. Vol. 2023. № 2. P. 92 – 95.URL: https://doi.org/10.17721/1812-5409.2023/2.11
8. Вайсфельд Н.Д., Процеров Ю.С., Толкачов А.В. Плоска задача про коливання балкової плити на прямокутній основі. Вісник КНУ імені Тараса Шевченко. Серія фізико-математичні науки. № 2, 2023, с. 96 – 99. DOI: https://doi.org/10.17721/1812-5409.2023/2
9. А. Fesenko. Dynamic problem for an elastic layer with a cylindrical rigid inclusion, Journal of Mathematical Sciences, 66, №3-4, 100–121 (2023)
10. Vaysfeld, N., Zhuravlova, Z. (2023). The Mixed Problems of Poroelasticity for Rectangular Domains. In: Altenbach, H., Bruno, G., Eremeyev, V.A., Gutkin, M.Y., Müller, W.H. (eds) Mechanics of Heterogeneous Materials. Advanced Structured Materials, vol 195. Springer, Cham. https://doi.org/10.1007/978-3-031-28744-2_20
11. Vaysfeld, N., Zhuravlova, Z. (2023). Exact Solution of the Axisymmetric Problem for Poroelastic Finite Cylinder. In: Altenbach, H., Mkhitaryan, S.M., Hakobyan, V., Sahakyan, A.V. (eds) Solid Mechanics, Theory of Elasticity and Creep. Advanced Structured Materials, vol 185. Springer, Cham. https://doi.org/10.1007/978-3-031-18564-9_26
12. Vaysfeld N., Zhuravlova Z. Response of a poroelastic semi-infinite strip on a compression along lateral sides. // Мат. методитафіз.-мех. поля. Vol. 65, No. 1-2, P. 199-208, 2022 http://iapmm.lviv.ua/journal/Mm-2022-651-2-ind-abstr.htm
13. Z. Zhuravlova. Exact solution of the plane problems for poroelastic rectangle and semi-strip. Z Angew Math Mech, 2022, https://doi.org/10.1002/zamm.202200162
14. O.Pogylenkov, N. Vaysfeld Dynamic mixed problems of elasticity for a rectangular domain // Recent trends in Wave Mechanics and Vibrations, vol. 125. Springer, pp. 211-218, 2022, DOI: 10.1007/978-3-031-15758-5_20.
15. Vaysfeld N., Zhuravlova Z. The mixed problems of poroelasticity for rectangular domains // Mechanics of Heterogeneous Materials (Eds.: Altenbach, H.) Series: Advanced Structured Materials, Springer, 2022.
16. N. Vaysfeld, H Fesenko “Contact mechanics. Roughness, delamination and wear of surfaces” . Lviv, 2022. P. 257-280.
17. N Vaysfeld, Z. Zhuravlova. The pseudo-static axisymmetric problem for a poroelastic cylinder // Recent trends in wave mechanics and vibrations., Vol. 125, pp. 373–378, 2022. https://doi.org/10.1007/978-3-031-15758-5_37
18. Z.Yu. Zhuravlova. The case of analytical inversion of Laplace transform // Researches in Mathematics and Mechanics, Vol. 26, Issue 1(37), p. 63-95 (2021); DOI: https://doi.org/10.18524/2519-206X.2021.1(37).233091
19. Vaysfeld N.D., Zhuravlova Z.Yu. Non-stationary problem of elasticity for quarter-plane // Вісник Київського національного університету імені Тараса Шевченка Серія: фізико-математичні науки, №3 – 2021. – C. 28-33. DOI: https://doi.org/10.17721/18125409.2021/3.2
20. Anna Fesenko and Nataly Vaysfel’d. The dynamical problem for the infinite elastic layer with a cylindrical cavity. Procedia Structural Integrity.33, 509-527 (2021). https://doi.org/10.1016/j.prostr.2021.10.058
21. N. Vaysfeld, Z. Zhuravlova. The transient mixed problem for an elastic semi-strip // J Eng Math (2021) 127:16. https://doi.org/10.1007/s10665-021-10106-6
22. O. Pozhylenkov, N. Vaysfeld, Y. Protserov. Stress state of an elastic rectangular domain under steady load. Procedia Structural Integrity. Vol. 33, 2021, p. 385 – 390.
23. K. Mysov, N. Vaysfeld. The dynamical stress concentration near a cone-shaped crack in a twice-truncated elastic cone Procedia Structural Integrity. –2021. V. 33 – P. 365-370 https://doi.org/10.1016/j.prostr.2021.10.044
24. V. Reut, N. Vaysfeld, Z. Zhuravlova. Non-stationary mixed problem of elasticity for a semi-strip// CoupledSystemsMechanics, Vol. 9, No. 1 (2020), 77-89. https://doi.org/10.12989/csm.2020.9.1.077
25. N. Vaysfeld, Z. Zhuravlova. The investigation of semi-strip’s stress state with a longitudinal crack // Z AngewMathMech. Volume 100, Issue 3, 2020;e201900289. https://doi.org/10.1002/zamm.201900289
26. Fesenko, A.A., Moyseenok, A.P. Exact Solution of a Nonstationary Problem for the Elastic Layer with Rigid Cylindrical Inclusion. J Math Sci. 249, 478–495 (2020). https://doi.org/10.1007/s10958-020-04954-3
27. Fesenko A.A., Bondarenko K.S. THE DYNAMICAL PROBLEM ON ACTING CONCENTRATED LOAD ON THE ELASTIC QUARTER SPACE // Researches in Mathematics and Mechanics. — 2020. — V. 25, Is. 2 (36). — P. 7–26.
28. Вайсфельд Н.Д., Журавльова З.Ю., Мойсеєнок О.П., Реут В.В. Дослідження напруженого стану півсмуги для випадку усталених коливань // Вісник Київського національного університету імені Тараса Шевченка Серія: фізико-математичні науки – 2019. – C. 53-56. DOI: 10.17721/1812-5409.2019/1.11
29. Z. Yu. Zhuravlova. New approach of analytical inversion of Laplace transform for some cases // Researches in Mathematics and Mechanics, Vol. 24, Issue 2(34), p. 122-135 (2019); DOI: 10.18524/2519-206x.2019.2(34).190061
30. A. A. Fesenko. AN EXACT SOLUTION OF THE DYNAMICAL PROBLEM FOR THE INFINITE ELASTIC LAYER WITH A CYLINDRICAL CAVITY // Researches in Mathematics and Mechanics. — 2019. — V. 24, Is. 2 (34). — P. 75–87.
31. Fesenko, A., Vaysfel’d, N. An uncoupled thermoelasticity problem for a semi-infinite layer with regard of its proper weight, FratturaedIntegritàStrutturale, 48 (2019) 768-792. DOI: 10.3221/IGF-ESIS.48.70
32. K. Mysov, N. Vaysfel'd The wave field of a twice-truncated elastic cone under torsion moment impact, Springer, Structural Integrity. Proceedings of the second international conference on theoretical, applied and experimental mechanics, - 2019 - V. 8, P.242-247
33. Filipchuk Anastasiia, Protserov Yuriy, Vaysfeld Natalya. The Stress State of a Finite Elastic Cylinder under Its Proper Weight. International Journal of Applied Physics and Mathematics (IJAPM). Volume 9 Number 1 (Jan. 2019), p. 65 – 71.
34. Viktor Reut, NatalyaVaysfeld, ZinaidaZhuravlova. Investigation of the stress state of the elastic semi-strip with a transverse crack // Theoretical and Applied Fracture Mechanics, 100, 105-109 (2019); DOI: 10.1016/j.tafmec.2019.01.005
35. D. Prikazchikov, Yu. Protserov, N. Vaysfeld. To the solving of the nonstationary spatial Lamb – Cerutti problem. Springer,Structural Integrity. Proceedings of the Second International Conference on Theoretical, Applied and Experimental Mechanics, (ICTAEM_2), 2019. p. 207-212.
36. Anna Fesenko and Nataly Vaysfel’d. The Wave Field of a Layer with a Cylindrical Cavity. Springer, Proceeding of the Second International Conference on Theoretical, Applied and Experimental Mechanics, (ICTAEM_2), 2019. p. 277-276.
37. Г. О. Фесенко, О. П. Мойсеєнок. ТОЧНИЙ РОЗВ’ЯЗОК НЕСТАЦІОНАРНОЇ ЗАДАЧІ ДЛЯ ПРУЖНОГО ШАРУ З ЦИЛІНДРИЧНИМ ЖОРСТКИМ ВКЛЮЧЕННЯМ // Мат. мет. та фіз.- мех. поля. 2018. – 61, № 1. – С. 142 – 154.
38. NatalyaVaysfeld, ZinaidaZhuravlova. On the stress state of the semi-strip with a longitudinal crack // Journalofmodelingandoptimization, 10(2), 104-108 (2018); DOI: 10.32732/jmo.2018.10.2.104.
39. O. Menshykov, O. Reut, V. Reut, N. Vaysfeld, Z. Zhuravlova. The plane mixed problem for an elastic semi-strip under different load types at its short edge // International Journal of Mechanical Sciences, 144 (2018) 526-530; DOI: 10.1016/j.ijmecsci.2018.05.049
40. V. Reut, N. Vaysfeld, Z. Zhuravlova. Elastic crack-tip stress field in a semi-strip // Frattura ed Integrità Strutturale, 44 (2018) 82-93; DOI: 10.3221/IGF-ESIS.44.07
41. Фесенко Г. О. Контактна задача для півнескінченного шару // Дослідження в математиці і механіці. – 2018. – Т. 23, Вип. 1 (31). – С. 111-129. http://rmm-journal.onu.edu.ua/article/view/134624/pdf_13
42. Yu. Protserov, N. Vaysfeld. Torsion problems of finite cylinders weakened by ring-shaped cracks . Procedia Structural Integrity. Vol. 3, 2017, p. 526 – 544.
43. Yu. Protserov, N. Vaysfeld. The torsion problem of a multilayered finite cylinder with the multiple interface cylindrical cracks. Meccanica. Vol. 52, Issue 15, June 2017 , p. 3731 – 3742.
44. Yu. Protserov, N. Vaysfeld. The torsion problem for an elastic multilayered finite cylinder with a circular crack. Applied Mathematics and Mechanics (English Edition). Vol. 38, No 3, Mar. 2017, p. 423 – 438.
45. Вайсфельд Н.Д., Фесенко Г.О., Мойсеєнок О.П. Хвильове поле шару з абсолютно жорстким циліндричним включенням // Вісник Київського національного університету імені Тараса Шевченка. Сер.: фізико-математичні науки. – 2017. – Вип. 3. – С. 31-35.
    http://www.library.univ.kiev.ua/ukr/host/10.23.10.100/db/ftp/visnyk/fiz_mat_3_2017.pdf
46. Z. Zhuravlova, D. Nerukh, V. Reut, N. Vaysfel`d. Investigation of idealized virus capsid model with the dynamic elasticity apparatus // Мат. методи та фіз.-мех. поля – 2017. – Т. 60, № 20. – С. 92-104.
47. Z. Zhuravlova. Stress analysis near the tips of a transverse crack in an elastic semi-strip // Applied Mathematics and Mechanics (English edition). Vol 38, No. 7, pp. 935-956, April 2017, DOI: 10.1007/s10483-017-2217-6
48. N. Vaysfel’d, O. Kryvyi, Z. Zhuravlova. On the stress investigation at the edges of the fixed elastic semi-strip // FratturaedIntegritàStrutturale. 38(38):1-11, October 2016. DOI: 10.3221/IGF-ESIS.38.01