|
|
|
|
References
|
|
| |
| 1. |
Algazin S.D., Selivanov I.A., “Natural vibration of a rectangular plate with mixed boundary conditions”, J. Appl. Mech. Tech. Phys., 62:2 (2021), 238–244  |
| 2. |
Algarray A.F.A., Jun H., Mahdi I.-E.M., “Effects of end conditions of cross-ply laminated composite beams on their dimensionless natural frequencies”, J. Appl. Mech. Tech. Phys., 58:6 (2017), 1108–1114 |
| 3. |
Krylova E.Yu., Papkova I.V., Erofeev N.P., Zakharov V.M., Krys'ko V.A., “Complex fluctuations of flexible plates under longitudinal loads with account for white noise”, J. Appl. Mech. Tech. Phys., 57:4 (2016), 714–719 |
| 4. |
Tüfekci M., Dear J.P., Salles L., “Forced vibration analysis of beams with frictional clamps”, Appl. Math. Modell., 128 (2024), 450–469 |
| 5. |
Banks H.T., Inman D.J., “On damping mechanisms in beams”, J. Appl. Mech., 58:3 (1991), 716–723 |
| 6. |
Asadi K., Ahmadian H., Jalali H., “Micro/macro-slip damping in beams with frictional contact interface”, J. Sound Vib., 331:2 (2012), 4704–4712 |
| 7. |
Ferri A.A., Bindemann A.C., “Damping and vibrations of beams with various types of frictional support conditions”, J. Vib. Acoust., 114:3 (1992), 289–296 |
| 8. |
Paimushin V.N., Shishkin V.M., “Deformation of thin-walled structural elements having fixed areas of finite dimensions on the boundary front surfaces”, J. Appl. Mech. Tech. Phys., 64:2 (2023), 308–324 |
| 9. |
Paimushin V.N., Shishkin V.M., “Refined model of dynamic deformation of a flat rod with a finite-length fixed region on an outer surface”, J. Appl. Mech. Tech. Phys., 65:1 (2024), 161–175 |
| 10. |
Paimushin V.N., Firsov V.A., Shishkin V.M., Gazizullin R.K., “Transformational deformation models of continuous thin-walled structural elements with support elements of finite sizes: Theoretical foundations, computational, and physical experiments”, Z. Angew. Math. Mech., 104:2 (2024), e202300214 |
| 11. |
Yankovskii A.P., “Critical analysis of the equations of statics in the bending theories of composite plates obtained on the basis of variational principles of elasticity theory. 1. General theories of high order”, Mech. Compos. Mater., 56:3 (2020), 271–290 |
| 12. |
Yankovskii A.P., “Critical analysis of the equations of statics in the bending theories of composite plates obtained on the basis of variational principles of elasticity theory. 2. Particular low-order theories”, Mech. Compos. Mater., 56:4 (2020), 437–454 |
| 13. |
Paimushin V.N., Firsov V.A., Glass Shells. Calculation of the Stress-Strain State, Mashinostroenie, M., 1993, 208 pp. (In Russian) |
| 14. |
Paimushin V.N., Shishkin V.M., “Transformational model of a plane rod deformation, restrained on double-sided sliding supports”, Probl. Prochn. Plast., 86:2 (2024), 437–454 (In Russian) |
| 15. |
Norrie D.H., de Vries G., An Introduction to Finite Element Analysis, Acad. Press, New York, NY–San Francisko, CA–London, 1978, 314 pp. |
| 16. |
Zienkiewiez O.C., The Finite Element Method in Engineering Science, ed. Morice P.B., McGraw-Hill, London, 1971, xiv+521 pp. |
| 17. |
Tseitlin A.I., “On considering internal friction in the normative documents for the dynamic design of structures”, Stroit. Mekh. Rascheta Sooruzh., 1981, no. 4, 33–38 (In Russian) |
| 18. |
Sorokin E.S., On the Theory of Internal Friction during Vibrations of Elastic Systems, Gosstroiizdat, M., 1960, 131 pp. (In Russian) |
| 19. |
Vasilenko N.V., “Considering the imperfect elasticity of materials in mechanical vibrations using the complex modulus method”, Energy Dissipation in Vibrations of Elastic Systems, Nauk. Dumka, Kyiv, 1974, 5–12 (In Russian) |
| 20. |
Rikards R.B., Barkanov E.N., “Determination of the dynamic characteristics of vibration-absorbing coating by the finite-element method”, Mech. Compos. Mater., 27:5 (1992), 529–534 |
| 21. |
Paimushin V.N., Kholmogorov S.A., “Physical-mechanical properties of a fiber-reinforced composite based on an ELUR-P carbon tape and XT-118 binder”, Mech. Compos. Mater., 54:1 (2018), 2–12 |
| 22. |
Shoup T.E., A Practical Guide to Computer Methods for Engineers, Prentice Hall, Englewood Cliffs, NJ, 1979, 255 pp. |
| 23. |
Khazanov Kh.S., Mechanical Vibrations of Systems with Distributed Parameters, SGAU, Samara, 2002, 82 pp. (In Russian) |
