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20122026
most citedA phase-field approach to Eulerian interfacial energies

19 citations · 61 across the 21 of their papers we have counts for

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Showing 2020 · math.APShow all

5 papers · 2 filters

math.AP2020

Sharp conditions for the linearization of finite elasticity

Edoardo Mainini, Danilo Percivale

We consider the topic of linearization of finite elasticity for pure traction problems. We characterize the variational limit for the approximating sequence of rescaled nonlinear e…

math.AP2020

Variational linearization of pure traction problems in incompressible elasticity

Edoardo Mainini, Danilo Percivale

We consider pure traction problems and we show that incompressible linearized elasticity can be obtained as variational limit of incompressible finite elasticity under suitable con…

math.AP2020

Equilibrium for multiphase solids with Eulerian interfaces

Diego Grandi, Martin Kružík, Edoardo Mainini +1

We describe a general phase-field model for hyperelastic multiphase materials. The model features an elastic energy functional that depends on the phase-field variable and a surfac…

math.AP2020★ 1 cited

Linearization of elasticity models for incompressible materials

Edoardo Mainini, Danilo Percivale

We obtain linear elasticity as -limit of finite elasticity under incompressibility assumption and Dirichlet boundary conditions. The result is shown for a large class of energy…

math.AP2020★ 3 cited

Uniqueness of entire ground states for the fractional plasma problem

Hardy Chan, María del Mar González, Yanghong Huang +2

We establish uniqueness of vanishing radially decreasing entire solutions, which we call ground states, to some semilinear fractional elliptic equations. In particular, we treat th…