Pages that link to "Item:Q2845072"
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The following pages link to Analysis-suitable T-splines of arbitrary degree: definition, linear independence and approximation properties (Q2845072):
Displaying 19 items.
- Adaptive isogeometric methods with hierarchical splines: error estimator and convergence (Q2788504) (← links)
- Dual Compatible Splines on Nontensor Product Meshes (Q2950598) (← links)
- The role of the Bézier extraction operator for T-splines of arbitrary degree: linear dependencies, partition of unity property, nesting behaviour and local refinement (Q2952784) (← links)
- On Quasi-Interpolation Operators in Spline Spaces (Q2963089) (← links)
- Adaptive IGAFEM with optimal convergence rates: Hierarchical B-splines (Q4595056) (← links)
- Adaptive isogeometric methods with hierarchical splines: Optimality and convergence rates (Q4595060) (← links)
- Mathematical analysis of variational isogeometric methods (Q4683914) (← links)
- <i>A posteriori</i> error estimators for hierarchical B-spline discretizations (Q4961316) (← links)
- Adaptive Isogeometric Phase-Field Modeling of Weak and Strong Discontinuities (Q5053153) (← links)
- Analysis-aware defeaturing: Problem setting and <i>a posteriori</i> estimation (Q5068834) (← links)
- On T-Spline Classification (Q5079562) (← links)
- Analysis-suitable T-splines: Characterization, refineability, and approximation (Q5417939) (← links)
- Globally Structured Three-Dimensional Analysis-Suitable T-Splines: Definition, Linear Independence and $m$-graded local refinement (Q5741062) (← links)
- Improved local refinement for S-splines-based isogeometric analysis (Q6084474) (← links)
- Inexpensive polynomial-degree-robust equilibrated flux \textit{a posteriori} estimates for isogeometric analysis (Q6544870) (← links)
- \(C^k\) basis functions on meshes with hanging nodes (Q6549889) (← links)
- A hybrid variational-collocation immersed method for fluid-structure interaction using unstructured T-splines (Q6558920) (← links)
- Weakening the tight coupling between geometry and simulation in isogeometric analysis: from sub- and super-geometric analysis to Geometry-Independent Field approximaTion (GIFT) (Q6569253) (← links)
- Multivariate analysis-suitable T-splines of arbitrary degree (Q6651174) (← links)