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Ohsaki / Zhang

Tensegrity Structures

Form, Stability, and Symmetry

Medium: Buch
ISBN: 978-4-431-56356-3
Verlag: Springer Japan
Erscheinungstermin: 09.10.2016
Lieferfrist: bis zu 10 Tage
To facilitate a deeper understanding of tensegrity structures, this book focuses on their two key design problems: self-equilibrium analysis and stability investigation. In particular, high symmetry properties of the structures are extensively utilized. Conditions for self-equilibrium as well as super-stability of tensegrity structures are presented in detail. An analytical method and an efficient numerical method are given for self-equilibrium analysis of tensegrity structures: the analytical method deals with symmetric structures and the numerical method guarantees super-stability. Utilizing group representation theory, the text further provides analytical super-stability conditions for the structures that are of dihedral as well as tetrahedral symmetry. This book not only serves as a reference for engineers and scientists but is also a useful source for upper-level undergraduate and graduate students. Keeping this objective in mind, the presentation of the book is self-contained anddetailed, with an abundance of figures and examples.

Produkteigenschaften


  • Artikelnummer: 9784431563563
  • Medium: Buch
  • ISBN: 978-4-431-56356-3
  • Verlag: Springer Japan
  • Erscheinungstermin: 09.10.2016
  • Sprache(n): Englisch
  • Auflage: Softcover Nachdruck of the original 1. Auflage 2015
  • Serie: Mathematics for Industry
  • Produktform: Kartoniert, Paperback
  • Gewicht: 5378 g
  • Seiten: 300
  • Format (B x H x T): 155 x 235 x 17 mm
  • Ausgabetyp: Kein, Unbekannt

Autoren/Hrsg.

Autoren

Ohsaki, Makoto

Zhang, Jing Yao

Introduction.- Equilibrium.- Self-Equilibrium Analysis by Symmetry.- Stability.- Force Density Method.- Prismatic Structures of Dihedral Symmetry.- Star-Shaped Structures of Dihedral Symmetry.- Regular Truncated Tetrahedral Structures.- Linear Algebra.- Affine Motions and Rigidity Condition.- Tensegrity Tower.- Group Representation Theory and Symmetry-Adapted Matrix