POEMS: Parallelizable open-source efficient multibody software

Engineering with Computers

Volumn 23, Issue 1, 2007, Pages 11-23

  Anderson, Kurt ^a   Mukherjee, Rudranarayan ^a   Critchley, James ^a   Ziegler, John ^a   Lipton, Scott ^a  

^a RENSSELAER POLYTECHNIC INSTITUTE   (United States)

Author keywords

[No Author keywords available]

Indexed keywords

ALGORITHMS; COMPUTER SIMULATION; EQUATIONS OF MOTION; GROUPWARE; INTEGRATION; TOPOLOGY;

COLLABORATIVE RESEARCH; MULTIBODY DYNAMICS; PARALLELIZABLE OPEN-SOURCE EFFICIENT MULTIBODY SOFTWARE;

SOFTWARE ENGINEERING;

EID: 33846703463     PISSN: 01770667     EISSN: 14355663     Source Type: Journal    
DOI: 10.1007/s00366-006-0026-x     Document Type: Article

References (16)

1. http://www.mscsoftware.com
2. http://www.autolev.com
3. http://www.dynasim.se
4. Masarati P, Moradini M, Quaranta G, Mantegazza P (2003) Open-source multibody analysis software. In: Conference proceedings, IDMEC/IST, Lisbon, July, 1-4
5. http://www.opensource.org
6. Kane TR, Levinson DA (1985) Dynamics: Theory and application. Mcgraw-Hill, New York
7. Anderson KS (1993) An order-n formulation for the motion simulation of general multi-rigid-body tree systems. Comput Struct 46(3):547-559
8. Featherstone R (1999) A divide-and-conquer articulated body algorithm for parallel O (log(n)) calculation of rigid body dynamics. Part 1: basic algorithm. Int J Robot Res 18(9):867-875
9. Greengard L, Rokhlin V (1987) A fast algorithm for particle simulations. J Comput Phys 73:325-348
10. Brooks BR, Bruccoleri RE, Olafson BD, States DJ, Swaminathan S, Karplus M (1983) Charmm: A program for macromolecular energy, minimization, and dynamics calculations. J Comput Chem 4:187-217
11. http://www.mathworks.com
12. Chun HN, Padilla C, Chin D, Masakatsuwatanabe, Valeri K, Alper H, Soosaar K, Blair K, Becker O, Caves L, Nagle R, Haney D, Farmer B (2000) MBO(N)D: A multibody method for long-time molecular dynamics simulations. J Comput Chem 21(3):159-184
13. Mukherjee R, Anderson KS (2005) An orthogonal complement based divide-and-conquer algorithm for constrained multibody systems. Nonlin Dynam (in press)
14. Mukherjee R, Anderson KS (2005) A logarithmic complexity divide-and-conquer algorithm for multi-flexible articulated body systems. Comput Nonlin Dynam (in press)
15. Bhalerao KD, Mukherjee RM, Anderson KS (2005) A divide and conquer direct differentiation approach for multibody system sensitivity analysis. In: Eleventh conference on nonlinear vibrations, stability, and dynamics of structures,
16. http://www.cs.sandia.gov/sjplimp/lammps.html