LUO Ani, CAO Ziying, LIU Heping, et al. Analysis of shape-change capabilities of tensegrity structures with redundant cables[J]. 2023, 55(12): 86-92.
DOI:
LUO Ani, CAO Ziying, LIU Heping, et al. Analysis of shape-change capabilities of tensegrity structures with redundant cables[J]. 2023, 55(12): 86-92.DOI: 10.11918/202212014.
Analysis of shape-change capabilities of tensegrity structures with redundant cables
To study the deformation capacity of tensegrity structures with redundant cables
this paper proposed a method to select the optimal driving mode to achieve structural deformation based on the cable-driven concept with minimal energy dissipation. Firstly
the structural parameters of the tensegrity basic unit and the connection relationship between the member and the node were set
and the mechanical properties analysis was conducted on the structure in the new stable state after the contraction of the cable. This analysis yielded a new calculation formula of the node coordinates. Secondly
the structural parameters and material parameters were assigned to analyze the deformation process of the structure. The passive cables was firstly shrunk to prestress the tensegrity structure
and the additional dissipated elastic potential energy of the structure except for the active cables was calculated. Then
the active cables was shrunk to induce the deformation of the tensegrity structure. The energy dissipation work of the active cables and the final deformation of the structure were calculated. Moreover
the evaluation criteria of the optimal driving mode of the structural deformation were proposed. Finally
taking the double-layer axial splice structure with redundant cables as an example
the active and passive cables of the structure were differentiated and the optimal driving mode was studied. The results show that for the single axial deformation of the structure
when the diagonal cables are active and the middle horizontal cable is passive
the axial change of the structure is maximized while the energy dissipation is minimized. For the composite deformation involving axial deformation and torsional deformation
the composite deformation of the structure is maximized and the energy dissipation is minimized when the diagonal cables opposite to the rod member are active while the remaining diagonal cables are passive.