This work presents a study on the equilibrium problem and the infinitesimal mechanisms of class θ= 1 tensegrity prisms. Local solutions of the self-equilibrium problem are numerically obtained through Newton-Raphson iterations. The presented results suggest that the analyzed structures can be usefully employed as building blocks of novel tensegrity metamaterials, due to their rich kinematic response and the considerably large number of infinitesimal mechanisms.

On the equilibrium problem and infinitesimal mechanisms of class theta tensegrity systems / Mascolo, Ida; Amendola, Ada; De Piano, Mariella; Feo, Luciano; Fraternali, Fernando. - 2116:1(2019), p. 260013. (Intervento presentato al convegno INTERNATIONAL CONFERENCE OF NUMERICAL ANALYSIS AND APPLIED MATHEMATICS (ICNAAM 2018) tenutosi a Rhodes, Greece nel 13–18 September 2018) [10.1063/1.5114264].

On the equilibrium problem and infinitesimal mechanisms of class theta tensegrity systems

Mascolo Ida;
2019

Abstract

This work presents a study on the equilibrium problem and the infinitesimal mechanisms of class θ= 1 tensegrity prisms. Local solutions of the self-equilibrium problem are numerically obtained through Newton-Raphson iterations. The presented results suggest that the analyzed structures can be usefully employed as building blocks of novel tensegrity metamaterials, due to their rich kinematic response and the considerably large number of infinitesimal mechanisms.
2019
On the equilibrium problem and infinitesimal mechanisms of class theta tensegrity systems / Mascolo, Ida; Amendola, Ada; De Piano, Mariella; Feo, Luciano; Fraternali, Fernando. - 2116:1(2019), p. 260013. (Intervento presentato al convegno INTERNATIONAL CONFERENCE OF NUMERICAL ANALYSIS AND APPLIED MATHEMATICS (ICNAAM 2018) tenutosi a Rhodes, Greece nel 13–18 September 2018) [10.1063/1.5114264].
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Utilizza questo identificativo per citare o creare un link a questo documento: https://hdl.handle.net/11588/980063
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