Polyconvexity of generalized polynomial-type hyperelastic strain energy functions for near-incompressibility

By Stefan Hartmann, Patrizio Neff. 2003

405 citations recorded by the source corpus.

Subfields: Biomedical Engineering, Mechanics of Materials

View Paper: https://www.semanticscholar.org/paper/a9a6fc5b545e270eade8136d4a7d7f6fac5ddc9d

How researchers see this paper

The researchers whose trusted networks rank it highest, strongest advocate first. Every researcher gets a different order.

In Biomedical Engineering

1. V. Ebbing
2. Jörg Schröder
3. P. Boisse
4. Patrizio Neff
5. E. Vidal-Sallé
6. Waldemar Pompe
7. Ivan Giorgio
8. Dionisio Del Vescovo

In Mechanics of Materials

1. E. Vidal-Sallé
2. P. Boisse
3. V. Ebbing
4. Jörg Schröder
5. Patrizio Neff
6. Ivan Giorgio
7. A. Madeo
8. Francesco dell'Isola

Citations in the corpus

• Anisotropic polyconvex energies on the basis of crystallographic motivated structural tensors (2008, methodology): “, the Ogden-, Mooney-Rivlin- and Neo-Hooke-type free energy functions, which satisfy the polyconvexity conditions; in this context see also Steigmann [43], Hartmann & Neff [15] and Mielke [26].”
• A Hyperelastic Approach for Composite Reinforcement Large Deformation Analysis (2010, background): “These conditions are globally satisfied by a judicious choice of the invariants whose exhaustive list is established by Hartmann and Schröder [31,32].”