Biomedical Engineering Reference
In-Depth Information
[33] Simo, J. C., Taylor, R. L., Schaewe, T. J., and Miller, M. I., Quasi-
incompressible finite elasticity in principal stretches: Continuum
basis and numerical algorithms, Comput. Methods Appl. Mech. Eng.,
Vol. 85, pp. 273-310, 1991.
[34] Hughes, T. J. R., The Finite Element Method: Linear Static and Dynamic
Finite Element Analysis, Prentice Hall, Englewood Cliffs, NJ., 1987.
[35] Fletcher, R., Practical Methods of Optimization, Wiley, New Delhi,
1989.
[36] Powell, M. J. D., A mehod for nonlinear constraints in minimization
problems, In: optimization, Fletcher, R. Ed. Academic Press, New
York, 1969.
[37] Hestenes, M. R., Multiplier and gradient methods, J. Optim. Theory
Appl., Vol. 4, pp. 303-320, 1969.
[38] Gonzalez, R. C. and Woods, R. E., Digital Image Processing. Addison-
Wesley, Reading, MA, pp. 187-213, 1992.
[39] Veress, A. I., Weiss, J. A., Gullberg, G. T., Vince, D. G., and Rabbitt,
R. D., Strain measurement in coronary arteries using intravascular
ultrasound and deformable images, J. Biomech. Eng., Vol. 124, No. 6,
pp. 734-741, 2002.
[40] Huebner, K. H., The Finite EIement Method for Engineers, Wiley, New
York, 1995.
[41] Wada, H. and Metoki, T., Analysis of dynamic behavior of human
middle ear using a finite-element method, J. Acoustical Soc. Am. Vol.
92, No. 6, pp. 3157-3168, 1992.
[42] Wada, H., Ando, M., Takeuchi, M., Sugawara, H., Koike, T., Kobayashi,
T., Hozawa, K., Gemma, T., and Nara, M., Vibration measurement of the
tympanic membrane of guinea pig temporal bones using time-averaged
speckle pattern interferometry, J. Acoustical Soc. Am., Vol. 111,
No. 5pt. 1, pp. 2189-2199, 2002.
[43] Koike, T., Wada, H., and Kobayashi, T., Modeling of the human middle
ear using the finite-element method, J. Acoustical Soc. Am. Vol. 111,
No. 3, pp. 1306-1317, 2002.
