Multi-degree smooth polar splines: A framework for geometric modeling and isogeometric analysis

By Deepesh Toshniwal, Hendrik Speleers, René Rinke Hiemstra, Thomas J. R. Hughes. 2017

104 citations recorded by the source corpus.

Subfields: Computational Mechanics, Mechanical Engineering

View Paper: https://www.semanticscholar.org/paper/a98df153fcdd0d93f9573df48e15bbe516eab478

How researchers see this paper

The researchers whose trusted networks rank it highest, strongest advocate first. Every researcher gets a different order.

In Computational Mechanics

1. Hendrik Speleers
2. Deepesh Toshniwal
3. Thomas J. R. Hughes
4. Yuri Bazilevs
5. Alessandro Reali
6. Dominik Schillinger
7. Hector Gomez
8. Giancarlo Sangalli

In Mechanical Engineering

1. Thomas J. R. Hughes
2. Hendrik Speleers
3. Deepesh Toshniwal
4. Dominik Schillinger
5. Laura De Lorenzis
6. Enzo Marino
7. Wolfgang Dornisch

Citations in the corpus

• Smooth cubic spline spaces on unstructured quadrilateral meshes with particular emphasis on extraordinary points: Geometric design and isogeometric analysis considerations (2017, background): “For example, it would be straightforward to combine the construction here with the one in [54] for smooth polar splines, and the combination would be able to tackle all the usual unstructured configurations.”