Mathematical modeling formation of wole drainage under soil deformations

Author:

Juraev F.U.,Shodiev Sh.B.,Khamroev G.F.,Juraev J.T.,Khamroev I.F.

Abstract

In agriculture, the processing of land plots from underground is one of the modern problems. To solve this problem, new scientific and technical approaches to agricultural technology are required. This article presents data on the formation of mole drainage during washing of saline soils. The newly created technical device has a thick-walled conical-cylindrical shape. Here it is experimentally analyzed that the soil is deformed and does not lose its stability. Experimental data were obtained by numerical element and coordinate methods. It is compared with the results of a numerical solution obtained on the basis of an exact circuit of the device. The study of nonlinear processes of compression and supercritical deformation of the soil forming the mole drainage due to soil pressure is a complex and important scientific and technical problem.The discrepancy between the results of field and computational experiments, as well as the characteristics of the accepted mathematical model and the method of their solution, associated with the rough discretization of the original problem, are characterized by external pressure forces. Therefore, experimental and theoretical studies evaluating the accuracy of methods for numerical analysis of nonlinear problems of soil deformation during the formation of mole drainage under various types of pressure and loads, as well as the study of the influence of initial deficiencies on the results of solutions, are considered relevant issues. In this article, mathematical models were created for the relationships between deformations, stresses and coordinates of the solution of the above problems, as well as their numerical solutions were considered.

Publisher

EDP Sciences

Subject

General Medicine

Reference14 articles.

1. Volmir S., Nonlinear dynamics of plates and shells (Ed. "The science", Moscow, 1972)

2. Badalov F. B., Methods for solving integral and integro-differential equations of the hereditary theory of viscoelasticity (Tashkent, "Mekhnat", 1987)

3. Zhilin P. A., Fundamentals of shell theory (St. Petersburg, Publishing house of polytech. un-ta, 2006)

4. Belonosov S. M., Mathematical modeling of the equilibrium states of thin elastic shells (Nauka Publ., Moscow, 1993)

5. Alekseev V. M., Kalugin P. I., Field methods for studying the mechanical properties of soils (Voronezh, 2011)

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