195
[24] HULBERT, G. M., CHUNG, J., “Explicit Time Integration Algorithms for
Strucutural Dynamics with optimal Numerical Dissipation”, Computer
Methods Applied Mechanics Engineering, vol 137 pp. 175-188, 1996.
[25] SILVEIRA, E. S. S., Análise dinâmica de Linhas de Ancoragem com Adaptação no
Tempo e Subciclagem. Tese de D.Sc., PUC, Departamento de Engenharia
Civil, Rio de Janeiro, 2001.
[26] COOK, R.D., MALKUS, D.S. e PLESHA M.E., Concepts and Applications of
Finite Element Analysis, Third edition, John Wiley & Sons, 1989.
[27] ADAMS, D.D. e WOOD, W.L., “Comparison of Hilber- Hughes-Taylor and
Bossak α-methods for the Numerical Integration of Vibration Equations”,
International Journal for Numerical Methods in Engineering, vol 19 n. 5
pp. 765-771, 1983.
[28] WOOD, W.L., BOSSAK, M. e ZIENKIEWICZ, O.C., “An Alpha Modification of
Newmark’s Method”, International Journal for Numerical Methods in
Engineering, vol 15 pp. 1562-1566, 1980.
[29] HILBER, H. M., HUGHES, T. J. R. e TAYLOR, R. L., “Improved Numerical
Dissipation for Time Integration Algorithms in Structural Dynamics”,
Earthquake Engineering and Structural Dynamics, vol. 5 pp. 283-292, 1977
[30] HILBER, H. M. e HUGHES, T. J. R., “Collocation, Dissipation and ‘Overshoot’
for Time Integration Schemes in Structural Dynamics”, Earthquake
Engineering and Structural Dynamics, vol. 6 pp. 99-117, 1978.
[31] JACOB, B.P. e EBECKEN, N.F.F., “An Optimized Implementation of the
Newmark/Newton-Raphson Algorithm for the Time Integration of Nonlinear
Problems”, Communications in Numerical Methods in Engineering, vol. 10
pp. 983-992, John Wiley & Sons, UK/USA, 1994.
[32] DANIEL, W. J. T., “Analysis and Implementation of a New Constant Acceleration
Subcycling algorithm”, International Journal for Numerical Methods in
Engineering, vol. 40, 2841-2855, 1997.
[33] SMOLINSKI, P., “Subcycling Integration with Non-Integer Time Steps fos
Structural Dynamics Problems”, Computers & Structures vol. 59, no. 2,
273-281, 1996.