EMI-ANALYTICAL ANALYSIS OF A LONG SHALLOW OBLIQUE HELICOIDAL SHELL IN A NON-ORTHOGONAL NON-CONJUGATE COORDINATE SYSTEM

The article discusses the problems of analysis of thin shallow shell in the form of oblique helicoid by different methods, particularly, by a semi-analytical method of numerical solution of three equilibrium equations in displacements and by V.G.Rekatch's analytical method, which was not numeri...

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Main Author: E M Tupikova
Format: Article
Language:English
Published: Peoples’ Friendship University of Russia (RUDN University) 2016-05-01
Series:Structural Mechanics of Engineering Constructions and Buildings
Subjects:
Online Access:http://journals.rudn.ru/structural-mechanics/article/view/11254
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author E M Tupikova
author_facet E M Tupikova
author_sort E M Tupikova
collection DOAJ
description The article discusses the problems of analysis of thin shallow shell in the form of oblique helicoid by different methods, particularly, by a semi-analytical method of numerical solution of three equilibrium equations in displacements and by V.G.Rekatch's analytical method, which was not numerically applied in any literature. New variant of analysis of stress-strain state of oblique helicoid shells was developed by applying V.Z. Vlasov's shallow shell the- ory. The equilibrium equations were obtained for three unknown displacements and after the numerical solution was used
first_indexed 2024-12-11T21:12:28Z
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2587-8700
language English
last_indexed 2024-12-11T21:12:28Z
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spelling doaj.art-8aa57ad181d64eb8af76c6d2217950ed2022-12-22T00:50:41ZengPeoples’ Friendship University of Russia (RUDN University)Structural Mechanics of Engineering Constructions and Buildings1815-52352587-87002016-05-01033811253EMI-ANALYTICAL ANALYSIS OF A LONG SHALLOW OBLIQUE HELICOIDAL SHELL IN A NON-ORTHOGONAL NON-CONJUGATE COORDINATE SYSTEME M Tupikova0Российский университет дружбы народовThe article discusses the problems of analysis of thin shallow shell in the form of oblique helicoid by different methods, particularly, by a semi-analytical method of numerical solution of three equilibrium equations in displacements and by V.G.Rekatch's analytical method, which was not numerically applied in any literature. New variant of analysis of stress-strain state of oblique helicoid shells was developed by applying V.Z. Vlasov's shallow shell the- ory. The equilibrium equations were obtained for three unknown displacements and after the numerical solution was usedhttp://journals.rudn.ru/structural-mechanics/article/view/11254косой геликоидтеория пологих оболочекнесопряженная ортогональная система координатразрешающие уравнения в перемещенияхмоментная теория оболочек
spellingShingle E M Tupikova
EMI-ANALYTICAL ANALYSIS OF A LONG SHALLOW OBLIQUE HELICOIDAL SHELL IN A NON-ORTHOGONAL NON-CONJUGATE COORDINATE SYSTEM
Structural Mechanics of Engineering Constructions and Buildings
косой геликоид
теория пологих оболочек
несопряженная ортогональная система координат
разрешающие уравнения в перемещениях
моментная теория оболочек
title EMI-ANALYTICAL ANALYSIS OF A LONG SHALLOW OBLIQUE HELICOIDAL SHELL IN A NON-ORTHOGONAL NON-CONJUGATE COORDINATE SYSTEM
title_full EMI-ANALYTICAL ANALYSIS OF A LONG SHALLOW OBLIQUE HELICOIDAL SHELL IN A NON-ORTHOGONAL NON-CONJUGATE COORDINATE SYSTEM
title_fullStr EMI-ANALYTICAL ANALYSIS OF A LONG SHALLOW OBLIQUE HELICOIDAL SHELL IN A NON-ORTHOGONAL NON-CONJUGATE COORDINATE SYSTEM
title_full_unstemmed EMI-ANALYTICAL ANALYSIS OF A LONG SHALLOW OBLIQUE HELICOIDAL SHELL IN A NON-ORTHOGONAL NON-CONJUGATE COORDINATE SYSTEM
title_short EMI-ANALYTICAL ANALYSIS OF A LONG SHALLOW OBLIQUE HELICOIDAL SHELL IN A NON-ORTHOGONAL NON-CONJUGATE COORDINATE SYSTEM
title_sort emi analytical analysis of a long shallow oblique helicoidal shell in a non orthogonal non conjugate coordinate system
topic косой геликоид
теория пологих оболочек
несопряженная ортогональная система координат
разрешающие уравнения в перемещениях
моментная теория оболочек
url http://journals.rudn.ru/structural-mechanics/article/view/11254
work_keys_str_mv AT emtupikova emianalyticalanalysisofalongshallowobliquehelicoidalshellinanonorthogonalnonconjugatecoordinatesystem