Lumped mass tensor formulation for dynamic relaxation

American Society of Mechanical Engineers, Pressure Vessels and Piping Division (Publication) PVP

Volumn 385, Issue , 1999, Pages 255-260

  Lovie, Thomas G ^a   Metzger, Don R ^b  

^a Ontario Hydro   (Canada)

^b MCMASTER UNIVERSITY   (Canada)

Author keywords

[No Author keywords available]

Indexed keywords

ALGORITHMS; DAMPING; RELAXATION PROCESSES; STIFFNESS; TENSORS;

DYNAMIC RELAXATION;

FINITE ELEMENT METHOD;

EID: 0033348341     PISSN: 0277027X     EISSN: None     Source Type: Conference Proceeding    
DOI: None     Document Type: Conference Paper

References (9)

1. Day, A.S., 1965, "An Introduction to Dynamic Relaxation", The Engineer, Vol. 219, pp. 218-221.
2. Wood, W.L., 1967, "Comparison of Dynamic Relaxation with Three Other Iterative Methods", The Engineer, Vol. 224, pp. 683-687.
3. Brew, J.S. and Brotton, D.M., 1971, "Non-Linear Structural Analysis by Dynamic Relaxation" International Journal of Numerical Methods in Engineering, Vol. 3, pp. 436-483.
4. Papadrakakis, M., 1981, "AMethod for the Automated Evaluation of the Dynamic Relaxation Parmeters", Computer Methods in Applied Mechanics and Engineering, Vol. 25, pp. 35-48.
5. Underwood, P., 1983, "Dynamic Relaxation", Computational Methods for Transient Analysis, Vol. 1, pp. 245-265.
6. Sauvé, R.G., Metzger, D.R., 1995, "Advnaces in Dynamic Relaxation Techniques for Nonlinear Finite Element Analysis", Journal of Pressure Vessel Technology, Vol. 117, pp.170-176.
7. Oakley D.R. Knight, N.F. Jr., 1995, "Adaptive Dynamic Relaxation Algorithm for Non-linear Hyperelastic Structures - Part I. Formulation", Computer Methods in Applied Mechanics and Engineering, Vol. 126, pp. 67-89.
8. Metzger, D.R., Sauvé, RG., 1997, "The Effect of Discretization and Boundary Constraints on the Convergence Rate of the Dynamic Relaxation Method", PVP-Vol. 354, Current Topics in the Design and Analysis of Pressure Vessels and Piping, ASME, pp. 105-110.
9. Lovie, T.G., Metzger, D.R., 1999, "Improved Dynamic Relaxation for Systems with Vector Degrees of Freedom", CANCAM 1999 Proceedings, McMaster University, Hamilton, Canada.