An appreciation and discussion of Paul Germain's ``The method of virtual power in the mechanics of continuous media. I.: second-gradient theory
From MaRDI portal
Publication:785222
DOI10.2140/memocs.2020.8.191zbMath1440.74004OpenAlexW3028299619MaRDI QIDQ785222
Ronald E. Smelser, Marcelo Epstein
Publication date: 6 August 2020
Published in: Mathematics and Mechanics of Complex Systems (Search for Journal in Brave)
Full work available at URL: https://doi.org/10.2140/memocs.2020.8.191
History of mathematics in the 20th century (01A60) Nonlinear elasticity (74B20) Kinematics of deformation (74A05) Nonsimple materials (74A30) Stress (74A10) History of mechanics of deformable solids (74-03)
Related Items (9)
Rules governing swarm robot in continuum mechanics ⋮ Shear rupture mechanism and dissipation phenomena in bias-extension test of pantographic sheets: Numerical modeling and experiments ⋮ On weak solutions of boundary value problems within the surface elasticity of Nth order ⋮ On the well posedness of static boundary value problem within the linear dilatational strain gradient elasticity ⋮ An application of Coulomb-friction model to predict internal dissipation in concrete ⋮ From the swarm robotics to material deformations ⋮ Do we really need pantographic structures? ⋮ The method of virtual power in the mechanics of continuous media. I. Second-gradient theory ⋮ On weak solutions of the boundary value problem within linear dilatational strain gradient elasticity for polyhedral Lipschitz domains
Cites Work
- Unnamed Item
- The method of virtual power in the mechanics of continuous media. I. Second-gradient theory
- The principle of rigidification
- From anomaly to fundament: Louis Poinsot's theories of the couple in mechanics
- On Cauchy's equations of motion
- Forces and the existence of stresses in invariant continuum mechanics
- The Method of Virtual Power in Continuum Mechanics. Part 2: Microstructure
This page was built for publication: An appreciation and discussion of Paul Germain's ``The method of virtual power in the mechanics of continuous media. I.: second-gradient theory