AbstractThis paper presents a simple and efficient method to determine the self-equilibrated configurations of prismatic tensegrity structures, nodes and members of which have dihedral symmetry. It is demonstrated that stability of this class of structures is not only directly related to the connectivity of members, but is also sensitive to their geometry (height/radius ratio), and is also dependent on the level of self-stress and stiffness of members. A catalogue of the structures with relatively small number of members is presented based on the stability investigations
<p>This study formulates numerical and analytical approaches to the self-equilibrium problem of nove...
AbstractA novel and versatile numerical form-finding procedure that requires only a minimal knowledg...
AbstractTension members with a zero rest length allow the construction of tensegrity structures that...
AbstractThis paper presents a simple and efficient method to determine the self-equilibrated configu...
This paper presents a simple and efficient method to determine the self-equilibrated configurations ...
AbstractThis paper presents conditions for self-equilibrium and super stability of dihedral ‘star’ t...
This paper presents conditions for self-equilibrium and super stability of dihedral ‘star ’ tensegri...
This study shows that using symmetry can be of great benefit in an investigation of the stability of...
AbstractAs a novel class of lightweight and reticulated structures, tensegrities have found a divers...
AbstractA simple energy method is put forward to determine the prestress distribution for symmetric ...
This paper presents analytical formulations for the symmetry-adapted equilibrium, force density and ...
This paper presents conditions for self-equilibrium as well as super-stability of the truncated regu...
Abstract The form-finding analysis is a crucial step for determining the stable self-...
The lightweight nature of tensegrity structures calls for the formulation of computational tools tha...
AbstractA numerical method is presented for initial self-stress design of tensegrity grid structures...
<p>This study formulates numerical and analytical approaches to the self-equilibrium problem of nove...
AbstractA novel and versatile numerical form-finding procedure that requires only a minimal knowledg...
AbstractTension members with a zero rest length allow the construction of tensegrity structures that...
AbstractThis paper presents a simple and efficient method to determine the self-equilibrated configu...
This paper presents a simple and efficient method to determine the self-equilibrated configurations ...
AbstractThis paper presents conditions for self-equilibrium and super stability of dihedral ‘star’ t...
This paper presents conditions for self-equilibrium and super stability of dihedral ‘star ’ tensegri...
This study shows that using symmetry can be of great benefit in an investigation of the stability of...
AbstractAs a novel class of lightweight and reticulated structures, tensegrities have found a divers...
AbstractA simple energy method is put forward to determine the prestress distribution for symmetric ...
This paper presents analytical formulations for the symmetry-adapted equilibrium, force density and ...
This paper presents conditions for self-equilibrium as well as super-stability of the truncated regu...
Abstract The form-finding analysis is a crucial step for determining the stable self-...
The lightweight nature of tensegrity structures calls for the formulation of computational tools tha...
AbstractA numerical method is presented for initial self-stress design of tensegrity grid structures...
<p>This study formulates numerical and analytical approaches to the self-equilibrium problem of nove...
AbstractA novel and versatile numerical form-finding procedure that requires only a minimal knowledg...
AbstractTension members with a zero rest length allow the construction of tensegrity structures that...