numerical and analytical approaches to the self-equilibrium problem of class θ = 1 tensegrity metamaterials

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ID: 148578
2018
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Ranked #64 of 68 articles by views in International journal of infectious diseases : IJID : official publication of the International Society for Infectious Diseases

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Abstract
This study formulates numerical and analytical approaches to the self-equilibrium problem of novel units of tensegrity metamaterials composed of class θ = 1 tensegrity prisms. The freestanding configurations of the examined structures are determined for varying geometries, and it is shown that such configurations exhibit a large number of infinitesimal mechanisms. The latter can be effectively stabilized by applying self-equilibrated systems of internal forces induced by cable prestretching. The equilibrium equations of class θ = 1 tensegrity prisms are studied for varying values of two aspect parameters, and local solutions to the self-equilibrium problem are determined by recourse to Newton–Raphson iterations. Such a numerical approach to the form-finding problem can be easily generalized to arbitrary tensegrity systems. An analytical approach is also proposed for the class θ = 1 units analyzed in the present work. The potential of such structures for development of novel mechanical metamaterials is discussed, in the light of recent findings concerned with structural lattices alternating lumped masses and tensegrity units.
Reference Key
modano2018frontiersnumerical Use this key to autocite in the manuscript while using SciMatic Manuscript Manager or Thesis Manager
Authors ;Mariano Modano;Ida Mascolo;Fernando Fraternali;Zbigniew Bieniek
Journal International journal of infectious diseases : IJID : official publication of the International Society for Infectious Diseases
Year 2018
DOI
10.3389/fmats.2018.00005
URL
Keywords Keywords not found

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