Pages that link to "Item:Q995311"

The following pages link to Statistical volume element method for predicting microstructure-constitutive property relations (Q995311):

Displaying 20 items.

• A generalized uncertainty propagation criterion from benchmark studies of microstructured material systems (Q465747) (← links)
• A multiresolution continuum simulation of the ductile fracture process (Q602811) (← links)
• Computational uncertainty analysis in multiresolution materials via stochastic constitutive theory (Q643960) (← links)
• Fourier based methodology for simulating 2D-random shapes in heterogeneous materials (Q889713) (← links)
• Direct numerical simulations in solid mechanics for understanding the macroscale effects of microscale material variability (Q1800210) (← links)
• Automated homogenization-based fracture analysis: effects of SVE size and boundary condition (Q1986822) (← links)
• Effect of microstructural variations on the failure response of a nano-enhanced polymer: a homogenization-based statistical analysis (Q2033633) (← links)
• Exterior statistics based boundary conditions for representative volume elements of elastic composites (Q2119152) (← links)
• Geometric partitioning schemes to reduce modeling bias in statistical volume elements smaller than the scale of isotropic and homogeneous size limits (Q2138797) (← links)
• Probabilistic learning inference of boundary value problem with uncertainties based on Kullback-Leibler divergence under implicit constraints (Q2142219) (← links)
• Quantification of uncertain macroscopic material properties resulting from variations of microstructure morphology based on statistically similar volume elements: application to dual-phase steel microstructures (Q2281504) (← links)
• A random field-based method to estimate convergence of apparent properties in computational homogenization (Q2310204) (← links)
• A stochastic multi-scale approach for the modeling of thermo-elastic damping in micro-resonators (Q2310344) (← links)
• Unified treatment of microscopic boundary conditions and efficient algorithms for estimating tangent operators of the homogenized behavior in the computational homogenization method (Q2360362) (← links)
• A stochastic computational multiscale approach; application to MEMS resonators (Q2632978) (← links)
• Computational stochastic homogenization of heterogeneous media from an elasticity random field having an uncertain spectral measure (Q2667302) (← links)
• Non-Gaussian positive-definite matrix-valued random fields with constrained eigenvalues: application to random elasticity tensors with uncertain material symmetries (Q2894860) (← links)
• Complexity science of multiscale materials via stochastic computations (Q3649917) (← links)
• Numerical homogenization of spatial network models (Q6120188) (← links)
• Propagation of material and surface profile uncertainties on MEMS micro-resonators using a stochastic second-order computational multi-scale approach (Q6557349) (← links)