The bulk modulus and Poisson's ratio of “incompressible” materials

By P. H. Mott, J. Dorgan, C. M. Roland. 2008

330 citations recorded by the source corpus.

Subfields: Biomedical Engineering, Mechanical Engineering, Mechanics of Materials

View Paper: https://www.semanticscholar.org/paper/e662f05e75b6e8d8c6c6ec8d0b0fd29bf1c63fa4

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. M. Wegener
2. Michael Thiel
3. Muamer Kadic
4. R. Lakes
5. F. Barthelat

In Mechanical Engineering

1. Muamer Kadic

In Mechanics of Materials

1. M. Wegener
2. Michael Thiel
3. Muamer Kadic

Citations in the corpus

• On the feasibility of pentamode mechanical metamaterials (2012, background): “In three dimensions, one either needs materials with anisotropic mass density tensors [3,7,8,9] or pentamode materials [3,10,11,12] to implement the counterpart of invisibility cloaks or other devices.”
• Limits to Poisson's ratio in isotropic materials—general result for arbitrary deformation (2009, background): “ discontinuity. This common point is defined as ν*(y,) at Hy**/I ; it divides Poisson’s ratio into the ranges −1 < ν ≤ ν* and ν* ≤ ν < . Since the upper span corresponds to experimental data [28,29], it is of interest to determine the lower limit ν*. This point is found when the two roots are ”