The objective of the present study is to reveal a dynamic calculation method for a deployable scissor structure in space as an unstable structure without boundaries, by generalizing its dynamic modeling to predict the relationship between its deployment motion and input moment generated by an actuator. The purpose is to study the construction process of space structures such as a solar power satellite in future. Whereas our previous study demonstrated a specific derivation sequence of a dominant equation of a scissors unit, the present paper shows the generalized derivation sequence and its numerical calculation examples of more extended analysis models.
Pine͂roE. P., Three-dimensional Reticular Structure, U. S. Patent No. 3,185,164, 1965.
5.
ZeiglerT. R., Collapsible Self-supporting Structure, U. S. Patent No. 3,968,808, 1976.
6.
NodskovP.ThelanderF., Collapsible Exhibit Panel, U. S. Patent No. 4,580,375, 1986.
7.
TakatsukaM., 2D-deployable Panel Unit, JP Patent No. 3971724, 2007.
8.
TakatsukaM.OhmoriH., 2D-deployable Flat-panel Structure, Journal of the International Association for Shell and Spatial Structures, Vol. 52 (No. 2), 2011, pp. 109–120.
9.
TakatsukaM.OhmoriH., Dynamic Structural Analysis of Deployment of Scissors Structure in Space, International Journal of Space Structures, Vol. 28 (No. 1), 2013, pp. 1–13.
10.
NortonR. L., Kinematics and Dynamics of Machinery (First Edition in SI Units), McGraw Hill Higher Education, 2008.
CraigJ. J., Introduction to Robotics: Mechanics and Control (Second Edition), Addison-Wesley Publishing Company, Inc., 1989.
13.
WieB., Space Vehicle Dynamics and Control (Second Edition), American Institute of Aeronautics and Astronautics, Inc., 2008.
14.
PellegrinoS.GuestS. D. (Eds.), IUTAM-IASS Symposium on Deployable Structures: Theory and Applications, Kluwer Academic Publishers, 2000.
15.
PellegrinoS., ed., Deployable Structures, Springer Wien New York, 2001.
16.
MiuraK.FuruyaH., Adaptive Structure Concept for Future Space Applications, AIAA Journal, Vol. 26 (No. 8), 1988, pp. 995–1002.
17.
UtkuS.RameshA. V.DasS. K.WadaB. K.ChenG. S., Control of a Slow-Moving Space Crane as an Adaptive Structure, AIAA Journal, Vol. 29 (No. 6), 1991, pp. 961–967.
18.
AkgünY.GantesC. J.SobekW.KorkmazK.KalochairetisK., A Novel Adaptive Spatial Scissorhinge Structural Mechanism for Convertible Roofs, Engineering Structures, Vol. 33 (No. 4), 2011, pp. 1365–1376.
19.
TakatsukaM., Dynamic Inverse Analysis of Scissors Structure for Its Deployment Control in Space, Proceedings of the IASS-SLTE 2014 Symposium, the International Association for Shell and Spatial Structures, 2014.
20.
TsaiL. W., Solving the Inverse Dynamics of a Stewart-Gough Manipulator by the Principle of Virtual Work, Journal of Mechanical Design, Vol. 122 (No. 1), 2000, pp. 3–9.
21.
StaicuS.LiuX. J.WangJ., Inverse Dynamics of the HALF Parallel Manipulator with Revolute Actuators, Nonlinear Dynamics, Vol. 50 (No. 1–2), 2007, pp. 1–12.
22.
EnferadiJ.TootoonchiA. A., Inverse Dynamics Analysis of a General Spherical Star-triangle Parallel Manipulator Using Principle of Virtual Work, Nonlinear Dynamics, Vol. 61 (No. 3), 2010, pp. 419–434.
23.
StaicuS., Matrix Modeling of Inverse Dynamics of Spatial and Planar Parallel Robots, Multibody System Dynamics, Vol. 27 (No. 2), 2012, pp. 239–265.
