Pages that link to "Item:Q2362436"

The following pages link to Linear pantographic sheets: asymptotic micro-macro models identification (Q2362436):

Displaying 15 items.

• Stiffness optimization in nonlinear pantographic structures (Q5141966) (← links)
• Shear horizontal waves in composite materials: Behavior under rotation and initial stress (Q5243023) (← links)
• Wave propagation in pantographic 2D lattices with internal discontinuities (Q5744861) (← links)
• On the polar nature and invariance properties of a thermomechanical theory for continuum-on-continuum homogenization (Q5866562) (← links)
• A numerical investigation on impulse-induced nonlinear longitudinal waves in pantographic beams (Q5866994) (← links)
• Analysis of transmission and reflection characteristics of linear plane waves in pantographic lattices (Q6052460) (← links)
• Buckling of tower buildings on elastic foundation under compressive tip forces and self-weight (Q6059908) (← links)
• A third gradient elastic material resulting from the homogenization of a von Kármán ribbon‐reinforced composite (Q6064477) (← links)
• Mesoscale DVC analyses and parameter calibration for pantographic block in 3-point flexure (Q6093868) (← links)
• The «materialization» of forces: Why confounding mathematical concept and physical entity makes the design of metamaterials arduous (Q6121039) (← links)
• A novel phase‐field approach to brittle damage mechanics of gradient metamaterials combining action formalism and history variable (Q6149680) (← links)
• Granular micromechanics‐based identification of isotropic strain gradient parameters for elastic geometrically nonlinear deformations (Q6149745) (← links)
• Second-gradient continua: from Lagrangian to Eulerian and back (Q6644345) (← links)
• To consider second gradient continua as constrained microstructured continua à la Germain simplifies numerical analysis of metamaterials (Q6662037) (← links)
• Unusual deformation patterns in a second-gradient cylindrical lattice shell: numerical experiments (Q6664977) (← links)