Pages that link to "Item:Q904819"
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The following pages link to Refined zigzag theory for homogeneous, laminated composite, and sandwich beams derived from Reissner's mixed variational principle (Q904819):
Displaying 17 items.
- A new zig-zag theory and \(C^0\) plate bending element for composite and sandwich plates (Q363389) (← links)
- A \(\mathrm C^0\)-type zig-zag theory and finite element for laminated composite and sandwich plates with general configurations (Q396109) (← links)
- An efficient higher-order zigzag theory for composite and sandwich beams subjected to thermal loading. (Q1430816) (← links)
- A single variable refined theory for free vibrations of a plate using inertia related terms in displacements (Q1658671) (← links)
- A Rankine-Timonshenko-Vlasov beam theory for anisotropic beams via an asymptotic strain energy transformation (Q1668333) (← links)
- Laminated beam analysis by polynomial, trigonometric, exponential and zig-zag theories (Q1668357) (← links)
- A \((3,2)\) reduced degree-of-freedom unified zigzag laminated beam theory (Q1988786) (← links)
- A geometrically nonlinear (3,2) reduced degree-of-freedom unified zigzag laminated beam element for large deformation analysis (Q2049784) (← links)
- A cubic spline layerwise spectral finite element for robust stress predictions in laminated composite and sandwich strips (Q2236302) (← links)
- Computationally efficient beam elements for accurate stresses in sandwich laminates and laminated composites with delaminations (Q2309849) (← links)
- Explicit matrices for a composite beam-column with refined zigzag kinematics (Q2398657) (← links)
- A mixed finite element model with enhanced zigzag kinematics for the non-linear analysis of multilayer plates (Q2665014) (← links)
- Hydroelastic vibrations of circular sandwich plate under inertial excitation (Q2679156) (← links)
- A homogeneous limit methodology and refinements of computationally efficient zigzag theory for homogeneous, laminated composite, and sandwich plates (Q3068795) (← links)
- Thick beam theory and finite element model with zig-zag sublaminate approximations (Q4396004) (← links)
- Zigzag theory for composite laminates (Q4876567) (← links)
- A two-field mixed variational principle for partially connected composite beams. (Q5958741) (← links)
