Pages that link to "Item:Q1202605"

The following pages link to New variational principles in plasticity and their application to composite materials (Q1202605):

Displaying 19 items.

• Effective hyperelastic material parameters from microstructures constructed using the planar Boolean model (Q2150233) (← links)
• Estimates for the overall linear properties of pointwise heterogeneous solids with application to elasto-viscoplasticity (Q2208623) (← links)
• A class of coherent potentials for two-phase creeping solids (Q2234937) (← links)
• Homogenization of elastic-viscoplastic composites by the mixed TFA (Q2309784) (← links)
• Model order reduction of nonlinear homogenization problems using a Hashin-Shtrikman type finite element method (Q2310200) (← links)
• Constitutive modeling and finite element methods for TRIP steels (Q2384498) (← links)
• A semi-analytical model for the behavior of saturated viscoplastic materials containing two populations of voids of different sizes (Q2428415) (← links)
• Neo-Hookean fiber-reinforced composites in finite elasticity (Q2456865) (← links)
• Variational principles for nonlinear piezoelectric materials (Q2505742) (← links)
• Nonlinear reduced order homogenization of materials including cohesive interfaces (Q2516446) (← links)
• Bounds and estimates for the effective yield surface of porous media with a uniform or a nonuniform distribution of voids (Q2641711) (← links)
• Efficient two-scale simulations of engineering structures using the Hashin-Shtrikman type finite element method (Q2665026) (← links)
• Stress–elastic strain relation for a two-phase isotropic strain gradient plastic composite (Q3183152) (← links)
• Variational Principles for Inhomogeneous Non-linear Media (Q3716368) (← links)
• Mathematical model and analysis of the strength of particle reinforced ideally plastic composites (Q5348451) (← links)
• Scale-dependent bounds on effective elastoplastic response of random composites (Q5930720) (← links)
• Fast construction of cluster interaction matrix for data-driven cluster-based reduced-order model and prediction of elastoplastic stress-strain curves and yield surface (Q6118535) (← links)
• A clustering-enhanced potential-based reduced order homogenization framework for nonlinear heterogeneous materials (Q6141162) (← links)
• On the optimality of the variational linear comparison bounds for porous viscoplastic materials (Q6170978) (← links)