Geometry, Static, Vibration and Bucking Analysis and Applications to Thin Elliptic Paraboloid Shells

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AuteurKRIVOSHAPKO, S N
AuteurGBAGUIDI AISSE, GERARD LEOPOLD
Date d'ajout2026-06-02T16:06:57Z
Date de disponibilite2026-06-02T16:06:57Z
Date de publication2016
ResumeA large number of references dealing with the geometry, static, vibration and buckling analysis of elliptic paraboloid shells exist in the literature. This review work attempts to organize and summarize the extensive published literature on the basic achievements in investigations of thin-walled structures in the form of elliptic paraboloids. Possibilities of elliptic paraboloids with reference to machine-building and construction designs and to the apparatuses used in theoretical physics are briefly considered. The geometric part of the review is extended due to consideration of optimization of surface’s sizes, researches of representation of a surface on the plane and introducing bibliographic material on fractal geometry. Several existent analytical and numeral methods of calculation of the examined shells on durability give a possibility to choose one of the methods for the solution of new two-dimensional or three-dimensional tasks. Geometrical researches, approximation and bending of elliptic paraboloid surfaces, research of the stress-strain state of shells by analytical and numerical methods, natural and forced vibration of a shell, forming and setting of surfaces, application of shells in the form of elliptic paraboloids are the main problems which are considered in this review.
Autre identifiantBECDB-6519
URIhttps://dspace.uac.bj/handle/123456789/5943
Languefr
Fait partie deThe Open Construction and Building Technology Journal
SujetApplication of elliptic paraboloid shells
SujetAnalytical and numerical methods of shell analysis
SujetElliptic paraboloid
SujetExperimental methods of shell analysis
SujetGrid system
SujetShell
SujetShell stability
SujetNatural and forced vibrations
TitreGeometry, Static, Vibration and Bucking Analysis and Applications to Thin Elliptic Paraboloid Shells
TypeArticle

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