Geometrically exact covariant approach for contact between curves

By Alexander Konyukhov, Karl Schweizerhof. 2010

72 citations recorded by the source corpus.

Subfields: Computational Theory and Mathematics, Control and Systems Engineering, Mechanical Engineering

View Paper: https://www.semanticscholar.org/paper/215d27225dd7ebfa228362b4d664efde15091353

How researchers see this paper

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

In Computational Theory and Mathematics

1. Ilker Temizer
2. Thomas J. R. Hughes
3. Peter Wriggers
4. Laura De Lorenzis
5. Hector Gomez
6. Yuri Bazilevs
7. Giorgio Zavarise
8. Michael A. Scott

In Control and Systems Engineering

1. Ilker Temizer
2. Thomas J. R. Hughes
3. Peter Wriggers
4. K. Nachbagauer
5. Ralf Müller
6. G. Maugin

In Mechanical Engineering

1. Peter Wriggers
2. Ilker Temizer
3. Thomas J. R. Hughes
4. Dominik Schillinger
5. Enzo Marino
6. Laura De Lorenzis
7. Martin Ruess
8. K. Nachbagauer

Citations in the corpus

• Dynamic simulation of frictional contacts of thin beams during large overall motions via absolute nodal coordinate formulation (2014, unknown): “Konyukhov and Schweizerhof [13,14] proposed a curve-to-curve contact approach in a covariant form.”
• Three-dimensional mortar-based frictional contact treatment in isogeometric analysis with NURBS (2012, background): “The need to combine exact geometrical descriptions with contact constraints may arise in attempting to achieve convenient and theoretically robust parametrizations [33,34] or in attempting to virtually manipulate such exact descriptions in the presence of contact constraints [41,6].”