Pages that link to "Item:Q2340122"

The following pages link to Reflections on mathematical models of deformation waves in elastic microstructured solids (Q2340122):

Displaying 17 items.

• Waves in microstructured solids: a unified viewpoint of modeling (Q665879) (← links)
• Probabilistic approach to the wave propagation in structured solids (Q759500) (← links)
• Longitudinal and transverse elastic waves in 1D granular materials modeled as micromorphic continua (Q781500) (← links)
• Higher-gradient and micro-inertia contributions on the mechanical response of composite beam structures (Q784938) (← links)
• Discrete is it enough? The revival of Piola-Hencky keynotes to analyze three-dimensional \textit{Elastica} (Q1790153) (← links)
• Deformation waves in thermoelastic media and the concept of internal variables (Q1910927) (← links)
• Material characterization and computations of a polymeric metamaterial with a pantographic substructure (Q1990742) (← links)
• Waves and defect modes in structured media (Q2871145) (← links)
• Dispersion and localization of elastic waves in materials with microstructure (Q3092879) (← links)
• Antiplane Surface Wave Propagation Within the Stress Gradient Surface Elasticity (Q3295434) (← links)
• Operator Splits and Multiscale Methods in Computational Dynamics (Q3295443) (← links)
• The Effect of Mechanical Load-induced Intraosseous Pressure Gradients on Bone Remodeling (Q4972564) (← links)
• How the Properties of Pantographic Elementary Lattices Determine the Properties of Pantographic Metamaterials (Q4972604) (← links)
• On governing equations for a nanoplate derived from the 3D gradient theory of elasticity (Q5041648) (← links)
• Analysis on different types of imperfect interfaces between two dissimilar piezothermoelastic half-spaces on reflection and refraction phenomenon of plane waves (Q5091996) (← links)
• (Q5696714) (← links)
• Some gradient theories in linear visco-elastodynamics towards dispersion and attenuation of waves in relation to large-strain models (Q6597679) (← links)