Equations of motion for interconnected rigid and elastic bodies: A derivation independent of angular momentum

Author:

Hooker William W.

Publisher

Springer Science and Business Media LLC

Subject

General Medicine,Space and Planetary Science,Astronomy and Astrophysics,Applied Mathematics,Computational Mathematics,Mathematical Physics,Modeling and Simulation

Reference16 articles.

1. Bodley, C. S. and Park, A. C.: 1972, ?The Influence of Structural Flexibility on the Dynamic Response of a Spinning Spacecraft?, AIAA Paper No. 72-348, presented at the 13th Structures, Structural Dynamics, and Materials Conference, San Antonio, Texas.

2. Fleischer, G. E. and McGlinchey, L. F.: 1971, ?Viking Thrust Vector Control Dynamics Using Hybrid Coordinates to Model Vehicle Flexibility and Propellant Slosh?, AAS Paper No. 71-348, presented at the Astrodynamics Specialist Conference, Ft. Lauderdale, Florida.

3. Goldstein, H.: 1953,Classical Mechanics, Addison-Wesley, Cambridge, Mass.

4. Ho, J. Y. L.: 1973, ?The Direct Path Method for Deriving the Dynamic Equations of Motion of a Multibody Flexible Spacecraft with Topological Tree Configuration?, Lockheed Missiles and Space Co. report LMSC-D356977.

5. Ho, J. Y. L. and Gluck, R.: 1971, ?Inductive Methods for Generating the Dynamic Equations of Motion for Multibodied Flexible Systems. Part 2. Perturbation Approach?, inSynthesis of Vibrating Systems, ASME, New York.

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