A SYSTEM OF EQUATIONS FOR OSCILLATION AND STABILITY OF A VISCOELASTIC PLATE TAKING INTO ACCOUNT THE GENERALIZED HEAT CONDUCTIVITY EQUATIONS

Article Sidebar

pdf
Published: Dec 7, 2022
Keywords:
composite material, mechanics, reinforced concrete, fiberglass, carbon fiber, viscoelastic, structural, intense dynamic, polymer.

Main Article Content

Akbarov Ummatali Yigitalievich
Candidate of Physical and Mathematical Sciences, Associate Professor Kokand State Pedagogical Institute.
Vahobov Fazliddin
Teacher Kokand GPI.

Abstract

At In this paper, the equation of nonlinear oscillations and dynamic stability of viscoelastic plates is obtained, based on the Kirchhoff- Love model, taking into account temperature, as well as the associated mechanical and thermal fields.

Article Details

How to Cite
Akbarov Ummatali Yigitalievich, & Vahobov Fazliddin. (2022). A SYSTEM OF EQUATIONS FOR OSCILLATION AND STABILITY OF A VISCOELASTIC PLATE TAKING INTO ACCOUNT THE GENERALIZED HEAT CONDUCTIVITY EQUATIONS. Galaxy International Interdisciplinary Research Journal, 10(12), 304–308. Retrieved from https://internationaljournals.co.in/index.php/giirj/article/view/3034
Issue
Vol. 10 No. 12 (2022): GIIRJ
Section
Articles
Creative Commons License

This work is licensed under a Creative Commons Attribution-NonCommercial-NoDerivatives 4.0 International License.

References

Ilyin V.P., Maltsev L.E., Sokolov V.G. Calculation of building structures of their viscoelastic materials. - L.: Stroyizdat, 1991. - 190 p.

Bratukhin A.G., Sirotkin P.F., Sabodash P.F., Egorov V.N. Materials of the future, their amazing properties. M.: Mashinostroenie, 1995. - 128 p.

Akbarov U.Y. Oscillations of a viscoelastic rod taking into account the coupling of deformation and temperature fields // Uzb . Journal "Problems of Mechanics". -1997, -№1, -S.10-17.

Karnaukhov V.G., Kirichok I.F. Related problems of the theory of viscoelastic plates and shells. -Kiev: Science. Dumka, 1986. -224 p.

Lykov A.V. Theory of thermal conductivity. M., "Higher School", 1967, 599 p.

Podstrigach Ya.S., Koliano Yu.M. Generalized Thermomechanics . -Kiev: Science. Dumka, 1976. -312 p.

Mamazhonov , M., and Hosiyathon Botirovna Mamadaliev . "Formulation and study of some boundary value problems for a third-order parabolic -hyperbolic type equation of the form ∂∂x( Lu )=0 in a pentagonal region." Vestnik KRAUNTS. Physical and Mathematical Sciences 1 (12 (2016): 32-40.

Mamazhonov, M., & Shermatova, K. M. (2017). ON A BOUNDARY-VALUE PROBLEM FOR A THIRD-ORDER PARABOLIC-HYPERBOLIC EQUATION IN A CONCAVE HEXAGONAL DOMAIN. Bulletin KRASEC. Physical and Mathematical Sciences, 16(1), 11-16.

Mamajonov , M., & Shermatova , H. M. (2017). On a boundary value problem for a third-order equation of parabolic -hyperbolic type in a concave hexagonal region. Vestnik KRAUNTS. Physical and Mathematical Sciences , (1 (17), 14-21.

Mamajonov , Mirza, and Hylolahon Mirzaevna Shermatova . "On a boundary value problem for a third-order parabolic -hyperbolic type equation in a concave hexagonal region." Vestnik KRAUNTS. Physics and Mathematics 1 (17 (2017): 14-21.

Mamazhonov, M., and Kh B. Mamadalieva. "STATEMENT AND STUDY OF SOME BOUNDARY VALUE PROBLEMS FOR THIRD ORDER PARABOLIC-HYPERBOLIC EQUATION OF TYPE∂(Lu)/∂ x= 0 IN A PENTAGONAL DOMAIN." Bulletin KRASEC. Physical and Mathematical Sciences 12.1 (2016): 27-34.

Mamajonov , Mirza, and Sanzharbek Mirzaevich Mamazhonov . "Statement and method of investigation of some boundary value problems for one class of fourth-order equations of parabolic -hyperbolic type." Vestnik KRAUNTS. Physical and Mathematical Sciences 1 (8) (2014): 14-19.

Aroev , Dilshod Davronovich . "ON OPTIMIZATION OF PARAMETERS OF THE OBJECT CONTROL FUNCTION DESCRIBEED BY A SYSTEM OF DIFFERENTIAL-DIFFERENCE EQUATIONS." Scientific research of young scientists . 2020.

Aroev , D. D. "ON CHECKING THE STABILITY OF MOVEMENT OF INDUSTRIAL ROBOTS THAT BELONG TO THE CLASS OF COORDINATE DELAY." The current stage of world scientific development (2019): 3-7.

Sarymsakov , Tashmukhamed Alievich , SN Nasirov , and Dzhavvat Khadzhiev . "Description of the ideals of a class of rings." Doklady Academy Nauk . Vol. 225. No. 5. Russian Academy of Sciences, 1975.

Nosirovich , Nosirov Sobir, and Aroev Dilshod Davronovich . "On Non-Associative Algebra And Its Properties."

Sarymsakov , TA, SN Nasirov , and D. Khadzhiev . "Soviet Math. Dokl . 16." English transl (1975).

Nosirovich , Nosirov Sobirjon , Aroyev Delighted Davronovich , and Sobirov Avazbek Abdurashid son _ "SOME PROPERTIES OF THE DISTANCE BETWEEN TWO POINTS." Journal of Ethics and Diversity in International Communication 1.1 (2021): 54-56.

Nosirov, C. Ph-M. Sci SN, D. D. Aroev, and A. A. Sobirov. "SOME PROPERTIES OF THE DISTANCE BETWEEN TWO POINTS." E-Conference Globe. 2021.

Formanov, Sh K., and Sh Jurayev. "On Transient Phenomena in Branching Random Processes with Discrete Time." Lobachevskii Journal of Mathematics 42.12 (2021): 2777-2784.

Khusanbaev , Ya. M., and H. K. Zhumakulov . "On the convergence of almost critical branching processes with immigration to a deterministic process." O'ZBEKISTON MATEMATIKA JURNALI (2017): 142.