1 |
Duffy, J., Rooney, J., Knight, B., & Crane, C., III. (2000). A review of a family of self deploying tensegrity structures with elastic ties. Shock and Vibration Digest, 32, 100-106.
DOI
|
2 |
Faroughi, S., Kamran, M. A., & Lee, J. (2014). A genetic algorithm approach for 2-D tensegrity form finding. Advances in Structural Engineering, 17, 1669-1679.
DOI
|
3 |
Feng, X., & Guo, S. (2015). A novel method of determining the sole configuration of tensegrity structures. Mechanics Research Communications, 69, 66-78.
DOI
|
4 |
Fuller, R. B. (1962). Tensile - integrity structures. United States Patent 3,063,521.
|
5 |
Fuller, R. B., & Marks, R. (1960). The dymaxion world of Buckminster Fuller. New York: Reinhold Publications.
|
6 |
Knight, B., Zhang, Y., Duffy, J. & Crane, C. (2000). On the line geometry of a class of tensegrity structures. In Proceedings of a symposium commemorating the legacy, works and life of Sir Robert Stawell Ball upon 100 Anniversary of A Treatise on the theory of Screws, July 9 - 11, 2000 (pp. 1-29). University of Cambridge.
|
7 |
Koohestani, K. (2015). Reshaping of tensegrities using a geometrical variation approach. International Journal of Solids and Structures, 71, 233-243.
DOI
|
8 |
Lee, S., & Lee, J. (2014a). Form-finding of tensegrity structures with arbitrary strut and cable members. International Journal of Mechanical Sciences, 85, 55-62.
DOI
|
9 |
Koohestani, K., & Guest, S. D. (2013). A new approach to the analytical and numerical form-finding of tensegrity structures. International Journal of Solids and Structures, 50, 2995-3007.
DOI
|
10 |
Lee, S., Gan, B. S., & Lee, J. (2016). A fully automatic group selection for form-finding process of truncated tetrahedral tensegrity structures via a double-loop genetic algorithm. Composites Part B Engineering, 106, 308-315.
DOI
|
11 |
Lee, S., & Lee, J. (2014b). Optimum self-stress design of cable-strut structures using frequency constraints. International Journal of Mechanical Sciences, 89, 462-469.
DOI
|
12 |
Pugh, A. (1976). An introduction to tensegrity. Berkeley: University of California Press.
|
13 |
Lee, S., & Lee, J. (2016). A novel method for topology design of tensegrity structures. Composite Structures, 152, 11-19.
DOI
|
14 |
Motro, R. (2003). Tensegrity: Structural systems for the future. Netherland: Elsevier.
|
15 |
Ohsaki, M., & Zhang, J. Y. (2015). Nonlinear programming approach to form-finding and folding analysis of tensegrity structures using fictitious material properties. International Journal of Solids and Structures, 69-70, 1-10.
DOI
|
16 |
Skelton, R. E., Adhikari, R., Pinaud, J.-P., Chan, W., & Helton, J. (2001). An introduction to the mechanics of tensegrity structures. In Proceedings of the 40th IEEE conference on decision and control, 2001 (pp.4254-4259). IEEE.
|
17 |
Snelson, K. (1965). Continuous tension, discontinuous compression structures. United States Patent 3,169,611.
|
18 |
Zhang, L.-Y., Li, Y., Cao, Y.-P., & Feng, X.-Q. (2014b). Stiffness matrix based form-finding method of tensegrity structures. Engineering Structures, 58, 36-48.
DOI
|
19 |
Tibert, G., & Pellegrino, S. (2011). Review of form-finding methods for tensegrity structures. International Journal of Space Structures, 26, 241-255.
DOI
|
20 |
Zhang, P., Kawaguchi, K. I., & Feng, J. (2014a). Prismatic tensegrity structures with additional cables: Integral symmetric states of self-stress and cable-controlled reconfiguration procedure. International Journal of Solids and Structures, 51, 4294-4306.
DOI
|