Trends and Applications of Pure Mathematics to Mechanics

Inhaltsverzeichnis

• Minimizers and the edler-lagrange equations.
• Geometrical methods in some bifurcation problems of elasticity.
• Conservation laws without convexity.
• Conservation laws and compensated compactness.
• Homogeneisation materiaux composites.
• Existence problems of the non-linear Boltzmann equation.
• Numerical simulation for some applied problems originating from continuum mechanics.
• Linear problems associated to the theory of elastic continua with finite deformations.
• One-dimensional structured phase transitions on finite intervals.
• Global existence and asymptotics in one-dimensional nonlinear viscoelasticity.
• Discrete velocity models and the Boltzmann equation.
• Formation of singularities in elastic waves.
• Solitary waves under external forcing.
• Sur Les Solutions De L'equation De Schrödinger Atomique Et Le Cas Particulier De Deux Electrons.
• On homogenization problems.
• Hamiltonian and non-Hamiltonian models for water waves.
• On a class of live traction problems in elasticity.
• Some viscous-dominated flows.
• Initial value problems for viscoelastic liquids.
• Perturbation of eigenvalues in thermoelasticity and vibration of systems with concentrated masses.
• Stress tensors, Riemannian metrics and the alternative descriptions in elasticity.
• Etude des oscilaltions dans les equations aux derivees partielles non lineaires.
• Invariant manifolds and periodic solutions of three degrees of freedom Hamiltonian systems.