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20172025
most citedMicromechanics based framework with second-order damage tensors

16 citations · 85 across the 17 of their papers we have counts for

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physics.class-ph2022

Upper bounds estimates of the distance to cubic or orthotropic elasticity

Rodrigue Desmorat, Boris Kolev

We address the problem, not of the determination -- which usually needs numerical methods -- but of an accurate analytical estimation of the distance of a raw elasticity tensor to…

physics.class-ph2021

Distance to plane elasticity orthotropy by Euler-Lagrange method

Adrien Antonelli, Boris Desmorat, Boris Kolev +1

Constitutive tensors are of common use in mechanics of materials. To determine the relevant symmetry class of an experimental tensor is still a tedious problem. For instance, it re…

physics.class-ph2021

An intrinsic geometric formulation of Hyper-elasticity, pressure potential and non-holonomic constraints

Boris Kolev, Rodrigue Desmorat

Isotropic hyper-elasticity, altogether with the equilibrium equation and the usual boundary conditions, are formulated directly on the body B, a three-dimensional compact and orien…

physics.class-ph2020★ 13 cited

Continuous anisotropic damage as a twin modelling of discrete bi-dimensional fracture

C Oliver-Leblond, R Desmorat, Boris Kolev

In this contribution, the use of discrete simulations to formulate an anisotropic damage model is investigated. It is proposed to use a beam-particle model to perform numerical cha…

physics.class-ph2020

On the determination of plane and axial symmetries in linear Elasticity and Piezo-electricity

Marc Olive, Boris Desmorat, Boris Kolev +1

We formulate necessary and sufficient conditions for a unit vector n to generate a plane or axial symmetry of a constitutive tensor. For the elasticity tensor, these conditions con…

physics.class-ph2019

Recovering the normal form of an elasticity tensor

Sophie Abramian, Boris Desmorat, Rodrigue Desmorat +2

We propose an effective geometrical approach to recover the normal form of a given Elasticity tensor, once we know its symmetry class. In other words, we produce a rotation which b…

physics.class-ph2019★ 2 cited

Reduced algebraic conditions for plane/axial tensorial symmetries

Marc Olive, Boris Desmorat, Boris Kolev +1

In this article, we formulate necessary and sufficient polynomial equations for the existence of a symmetry plane or an order-two axial symmetry for a totally symmetric tensor of o…

physics.class-ph2017★ 16 cited

Micromechanics based framework with second-order damage tensors

Rodrigue Desmorat, Boris Desmorat, Marc Olive +1

The harmonic product of tensors---leading to the concept of harmonic factorization---has been defined in a previous work (Olive et al, 2017). In the practical case of 3D crack dens…