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Solving three-dimensional contact problems for foundation design in green building
by
Zhushman, V
, Shyshkanova, G
, Zaytseva, T
, Korotunova, O
, Levchenko, N
in
Building design
/ Clean energy
/ Contact pressure
/ Elastic half spaces
/ Foundation design
/ Green buildings
/ Integral equations
/ Parameters
/ Physics
/ Pressure distribution
/ Regularization
/ Roughness
2023
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Solving three-dimensional contact problems for foundation design in green building
by
Zhushman, V
, Shyshkanova, G
, Zaytseva, T
, Korotunova, O
, Levchenko, N
in
Building design
/ Clean energy
/ Contact pressure
/ Elastic half spaces
/ Foundation design
/ Green buildings
/ Integral equations
/ Parameters
/ Physics
/ Pressure distribution
/ Regularization
/ Roughness
2023
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Do you wish to request the book?
Solving three-dimensional contact problems for foundation design in green building
by
Zhushman, V
, Shyshkanova, G
, Zaytseva, T
, Korotunova, O
, Levchenko, N
in
Building design
/ Clean energy
/ Contact pressure
/ Elastic half spaces
/ Foundation design
/ Green buildings
/ Integral equations
/ Parameters
/ Physics
/ Pressure distribution
/ Regularization
/ Roughness
2023
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Solving three-dimensional contact problems for foundation design in green building
Journal Article
Solving three-dimensional contact problems for foundation design in green building
2023
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Overview
Design of foundations on an elastic base is carried out using the solution of three-dimensional problems of contact interaction. Improving the accuracy of engineering calculations is necessary to ensure economic efficiency and increase energy savings in green building. The problems of indentation of punches with a flat base bounded by doubly connected close to polygonal contact areas are researched in the present work. Small parameter method is used to obtain explicit analytical expressions for the contact pressure distribution and the punch displacement dependence in a simplified form, which is convenient for engineering practice. The found load-displacement dependence satisfies the known inequalities that are valid for an arbitrary contact domain. Also a numerical-analytical method is in consideration. It uses the simple layer potential expansion and successive approximations for the problems accounting roughness of the elastic half-space. Roughness coefficient is considered as a parameter of regularization of the integral equation for the smooth contact problem. The results of both methods coincide with sufficient accuracy.
Publisher
IOP Publishing
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