Biomedical Engineering Reference
In-Depth Information
[11] Biben, T., Misbah, C., Leyrat, A., and Verdier, C., An advected-field
approach to the dynamics of fluid interfaces, Europhys. Lett., Vol. 63,
pp. 623-629, 2003.
[12] Bottigli, U., and Golosio, B., Feature extraction from mammographic
images using fast marching methods, Nucl. Instrum. Methods Phys.
Res. A, Vol. 487, pp. 209-215, 2002.
[13] Breen, D. E., and Whitaker, R. T., A level-set approach for the metamor-
phosis of solid models, IEEE Trans. Visualization Comput. Graphics,
Vol. 7, pp. 173-192, 2001.
[14] Burchard, P., Cheng, L.-T., Merriman, B., and Osher, S., Motion of curves
in three spatial dimensions using a level set approach, J. Comput.
Phys., Vol. 170, pp. 720-741, 2001.
[15] Burger, M., A level set method for inverse problems, Inverse Problems,
Vol. 17, pp. 1327-1355, 2001.
[16] Caiden, R., Fedkiw, R. P., and Anderson, C., A numerical method for
two-phase flow consisting of separate compressible and incompress-
ible regions, J. Comput. Phys., Vol. 166, pp. 1-27, 2001.
[17] Chan, T., and Vese, L., A level set algorithm for minimizing the
Mumford-Shah functional in image processing. In: IEEE Computing
Society Proceedings of the 1st IEEE Workshop on “Variational and
Level Set Methods in Computer Vision”, pp. 161-168, 2001.
[18] Chen, S., Merriman, B., Kang, M., Caflisch, R. E., Ratsch, C., Cheng,
L. T., Gyure, M., Fedkiw, R. P., Anderson, C., and Osher, S., A level set
method for thin film epitaxial growth, J. Comput. Phys., Vol. 167, pp.
475-500, 2001.
[19] Chopp, D. L., Computing minimal surfaces via level set curvature flow,
J. Comput. Phys., Vol. 106, No. 1, pp. 77-91, 1993.
[20] Chopp, D. L., Numerical computation of self-similar solutions for mean
curvature flow, J. Exp. Math., Vol. 3, No. 1, pp. 1-15, 1994.
[21] Chopp, D. L., A level-set method for simulating island coarsening, J.
Comput. Phys., Vol. 162, pp. 104-122, 2000.
