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Springer Tensegrity Structures: Form, Stability, Symmetry - Mathematics

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Description

Explore the mathematical foundations of tensegrity structures with this comprehensive academic text from Springer. This book presents fundamental properties of tensegrity structures whilst providing the first analytical study of their self-equilibrium and super-stability using symmetry group representation theory. Designed for researchers, engineers, and architects, it addresses two key design problems: self-equilibrium analysis and stability investigation. By extensively utilising high symmetry properties, the book establishes conditions for self-equilibrium and super-stability of tensegrity structures, offering powerful theoretical tools for understanding and designing these innovative geometric forms. Part of the Mathematics for Industry series, this volume bridges pure mathematics with practical structural applications.

Key Features

Focuses on self-equilibrium analysis and stability investigation as core design problems for tensegrity structures.

Employs symmetry group representation theory as a powerful analytical tool for understanding tensegrity behaviour.

Presents fundamental properties and mathematical foundations of tensegrity structures for academic and professional study.

Utilises high symmetry properties extensively to establish conditions for super-stability in tensegrity design.

Part of Springer's Mathematics for Industry series, connecting theoretical mathematics with industrial applications.

Product Specifications

Format
paperback
Domain
Amazon UK
Release Date
09 October 2016
Listed Since
29 September 2016

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