## Scientific Bulletin of Namangan State University

#### Abstract

The study and prediction of the deformation properties of the materials studied in the work is possible on the basis of mathematical modeling of deformation and relaxation processes. In this article, we give an algorithm for solving a nonlinear functional equation with complex variables resulting from mathematical modeling o f problems concerning the properties of a deformable solid

#### First Page

20

#### Last Page

26

#### References

1. Myachenkov V I, Maltsev V P 1984 Methods and algorithms for calculating spatial structures on computer Mechanical Engineering p 278 2. Mavlanov T. 2020 Development of methods and algorithms for calculating shell structures taking into account structural inhomogeneity and interaction with various media TIIAME p 200 3. Grigorenko Ya M, Bespalova Ye I, 1971 Numerical solution of boundary value problems of the statics of orthotropic layered shells of revolution on a M-220 computer Methodological supplies -(Kiev, Naukova dumka) pp 151 4. Grigorenko Ya M, 1973 Isotropic and anisotropic layered shells of rotation of variable stiffness (Kiev, Naukova dumka) 228 p. 5. Grigorenko Y M, Vasilenko A T and Pankratova N D 1977 Calculation of non-circular cylindrical shells (Kiev, Naukova dumka) pp 404 6. Grigorenko Ya M, Mukoed A P, 1979 The solution of problems of the theory of shells on a computer (Kiev, Vishcha shkola) pp 279 7. Grigorenko Ya M, Kitaygorodsky A B, Semenova V V, Sudavtsova G K and Shinkar A I 1980 Calculation of orthotropic laminated shells of revolution with variable stiffness on an computer (Kiev, Naukova dumka) pp 102 8. Grigorenko Ya M, Vasilenko A T 1981 Methods for calculating shells V 4 Theory of shells of variable stiffness (Kiev, Naukova dumka) pp 543 9. Grigolyuk E I, Maltsev V P, Myachenkov V I and Frolov A N 1971 On a method for solving the problems of stability and vibrations of shells of revolution ,Reports of USSR Academy of Sciences MTT 1 pp 9-19 10. Maltsev A A, Maltsev V P and Myachenkov V I 1979 Dynamics of axisymmetric shell structures In Applied problems of strength and plasticity Mechanics of deformable systems Interuniversity collection Gorky GSU pp 150 -158 11. Maltsev A A 1982 Dynamic loading of thin-walled prismatic structures In book Calculation of transport and building structures using computer Proc MIET 618 M MIET pp 16-23 12. Alexandrov A V 1963 The displacement method for calculating slab and beam structures In Proceedings of MIIT Transzheldorizdat 174 4-18. 13. Filatov A N 1974 Asymptotic methods in the theory of differential and integrodifferential equations (Tashkent, FAN) p 216 14. Mavlanov T, Karimov A 1979 On the free forced vibrations of the fundamental slabs of silo structures Reports of AS UzSSR series Tech. Sci 4 pp 43-47 15. Vestyank AV, Gorshkov A G and Tarlakovsky D T 1983 Unsteady interaction of deformable bodies with the environment M, AISTI Russian AS 15 pp 69-121 16. Koltunov V P, Mayboroda A S and Kravchuk 1983 Applied mechanics of a deformable solid (Vysshaya shkola) p 350 17. Strength, stability, fluctuations. Handbook, Vol. 10, (edited by Birger I. A) M.:1968 18. Urzhumtsev Yu. S., Mayboroda V. P. 1984 Technical means and methods for determining the strength characteristics of structures made of polymers. Moscow: Mashinostroenie, -168 p. 19. Sh Salimov 2020 YUR Conf. Ser.: Mater. Sci. Eng. 883 012191 20. Sh Salimov et al 2020 IOP Conf. Ser.: Mater. Sci. Eng. 883 012192

#### Erratum

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#### Recommended Citation

Salimov, Shoolim1 and Mavlanov, Tulkin2
(2020)
"MULLER'S METHOD FOR SOLVING NONLINEAR FUNCTIONAL EQUATIONS
WITH COMPLEX VARIABLES,"
*Scientific Bulletin of Namangan State University*: Vol. 2
:
Iss.
9
, Article 4.

Available at:
https://uzjournals.edu.uz/namdu/vol2/iss9/4