Pages that link to "Item:Q2693443"
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The following pages link to Isogeometric analysis using G-spline surfaces with arbitrary unstructured quadrilateral layout (Q2693443):
Displaying 12 items.
- Unstructured spline spaces for isogeometric analysis based on spline manifolds (Q1634810) (← links)
- Extending CAS elements to remove shear and membrane locking from quadratic NURBS‐based discretizations of linear plane Timoshenko rods (Q6082576) (← links)
- Kirchhoff-Love shell representation and analysis using triangle configuration B-splines (Q6084449) (← links)
- Overcoming membrane locking in quadratic NURBS-based discretizations of linear Kirchhoff-Love shells: CAS elements (Q6194233) (← links)
- Isogeometric analysis using G-spline surfaces with arbitrary unstructured quadrilateral layout (Q6427480) (← links)
- Locking-free isogeometric discretizations of linear plane Timoshenko rods: LAS elements (Q6497159) (← links)
- A T-splines-oriented isogeometric topology optimization for plate and shell structures with arbitrary geometries using Bézier extraction (Q6497166) (← links)
- A locally based construction of analysis-suitable \(G^1\) multi-patch spline surfaces (Q6585338) (← links)
- The shifted boundary method in isogeometric analysis (Q6595900) (← links)
- Computationally-efficient locking-free isogeometric discretizations of geometrically nonlinear Kirchhoff-Love shells (Q6609794) (← links)
- Adaptive methods with \(C^1\) splines for multi-patch surfaces and shells (Q6609802) (← links)
- The immersed boundary conformal method for Kirchhoff-Love and Reissner-Mindlin shells (Q6641942) (← links)