Poisson's ratio for anisotropic elastic materials can have no bounds

By T. Ting, Tungyang Chen. 2005

251 citations recorded by the source corpus.

Subfields: Biomedical Engineering, Civil and Structural Engineering, Mechanics of Materials

View Paper: https://www.semanticscholar.org/paper/85c2249868dd910aefaeab9949451818502847d8

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. Katia Bertoldi
2. Zhigang Suo

In Civil and Structural Engineering

1. J. Cho
2. J. J. Luo
3. I. Daniel
4. Katia Bertoldi
5. Zhigang Suo

In Mechanics of Materials

1. J. Cho
2. Katia Bertoldi
3. J. J. Luo
4. I. Daniel
5. Jia-Lin Tsai
6. J. Tu

Citations in the corpus

• Mechanical characterization of graphite/epoxy nanocomposites by multi-scale analysis (2007, background): “[16–18], higher than 0.5 or even 2.0, are theoretically possible, because Poisson’s ratio for anisotropic elastic materials may not be bounded [ 28 ] .I n[18], particularly, the compliance S13 was estimated from the thermal expansion coefficients of graphite, accounting for the Poisson’s ratio effec”
• Moisture-dependent elastic characteristics of walnut and cherry wood by means of mechanical and ultrasonic test incorporating three different ultrasound data evaluation techniques (2016, background): “The m with values exceeding one are considered to be unusual for wood (Ting and Chen 2005).”
• Design of planar isotropic negative Poisson’s ratio structures (2015, background): “While the anisotropy can result in larger negative values of Poisson's ratio [21] [22], it also limits the application of auxetic materials, as they need to be carefully oriented during operation.”