activity
20072019
most citedLimits to Poisson's ratio in isotropic materials

219 citations · 347 across the 6 of their papers we have counts for

collaborators

7 papers

cond-mat.soft2019

Chain Flexibility and the Segmental Dynamics of Polymers

Daniel Fragiadakis, C. Michael Roland

Using molecular dynamics simulations we examine the dynamics of a family of model polymers with varying chain length and torsional potential barriers. We focus on features of the d…

cond-mat.soft2016★ 34 cited

Density Scaling and Decoupling in o-Terphenyl, Salol, and Dibutyphthalate

R. Casalini, S. S. Bair, C. M. Roland

We present new viscosity and equation of state (EoS) results extending to high pressures for o-terphenyl, salol, and dibutylphthalate. Using these and data from the literature, we…

cond-mat.soft2012

Failure of classical elasticity in auxetic foams

J. H. Roh, C. B. Giller, P. H. Mott +1

A recent derivation [P.H. Mott and C.M. Roland, Phys. Rev. B 80, 132104 (2009).] of the bounds on Poisson's ratio, v, for linearly elastic materials showed that the conventional lo…

cond-mat.mtrl-sci2012★ 67 cited

Limits to Poisson's ratio in isotropic materials - general result for arbitrary deformation

P. H. Mott, C. M. Roland

The lower bound usually cited for Poisson's ratio ν is -1, derived from the relationship between ν and the bulk and shear moduli. From consideration of the longitudinal and biaxial…

cond-mat.soft2011

Constitutive modeling, non-linear behavior, and the stress-optic law

C. M. Roland

Constitutive modelling of the stress-strain response of rubbery polymers is described, with an emphasis on the limits to linearity for both neat and filled rubber (the latter due t…

cond-mat.mtrl-sci2009★ 219 cited

Limits to Poisson's ratio in isotropic materials

PH Mott, CM Roland

A long-standing question is why Poisson's ratio v nearly always exceeds 0.2 for isotropic materials, whereas classical elasticity predicts v to be between -1 to 1/2. We show that t…