Computation of a finite element-conformal tetrahedral mesh approximation for simulated soft tissue deformation using a deformable surface model-Reference-Cited by-同舟云学术

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Computation of a finite element-conformal tetrahedral mesh approximation for simulated soft tissue deformation using a deformable surface model

Published:2010-04-22 Issue:6 Volume:48 Page:597-610
ISSN:0140-0118
Container-title:Medical & Biological Engineering & Computing
language:en
Short-container-title:Med Biol Eng Comput

Author:

Weichert Frank,Schröder Andreas,Landes Constantin,Shamaa Ali,Awad Said Kamel,Walczak Lars,Müller Heinrich,Wagner Mathias

Publisher

Springer Science and Business Media LLC

Subject

Computer Science Applications,Biomedical Engineering

Link

http://link.springer.com/content/pdf/10.1007/s11517-010-0607-0.pdf

Reference36 articles.

1. Almeida ES, Spilker RL (1998) Finite element formulations for hyperelastic transversely isotropic biphasic soft tissues. Comput Methods Appl Mech Eng 151(3–4):513–538

2. Bern MW, Eppstein D (1992) Mesh generation and optimal triangulation. In: Du DZ, Hwang FKM (eds) Computing in euclidean geometry. Lecture notes series on computing, No. 1. World Scientific, Singapore, pp 23–90

3. Bern M, Plassmann P (2000) Mesh generation. Handbook of computational geometry. Elsevier Science, Amsterdam, pp 291–332

4. Canga ME, Becker EB (1999) An iterative technique for the finite element analysis of near-incompressible materials. Comput Methods Appl Mech Eng 170(1–2):79–101

5. Chen J, Satyamurthy K, Hirschfelt L (1994) Consistent finite element procedures for nonlinear rubber elasticity with a higher order strain energy function. Comput Struct 50(6):715–727

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