| THB-splines: The truncated basis for hierarchical splines C Giannelli, B Jüttler, H Speleers Computer Aided Geometric Design 29 (7), 485-498, 2012 | 557 | 2012 |
| A hierarchical approach to adaptive local refinement in isogeometric analysis AV Vuong, C Giannelli, B Jüttler, B Simeon Computer Methods in Applied Mechanics and Engineering 200 (49-52), 3554-3567, 2011 | 536 | 2011 |
| Adaptive isogeometric analysis by local h-refinement with T-splines MR Dörfel, B Jüttler, B Simeon Computer methods in applied mechanics and engineering 199 (5-8), 264-275, 2010 | 530 | 2010 |
| Computation of rotation minimizing frames W Wang, B Jüttler, D Zheng, Y Liu ACM Transactions on Graphics (TOG) 27 (1), 1-18, 2008 | 262 | 2008 |
| An algebraic approach to curves and surfaces on the sphere and on other quadrics R Dietz, J Hoschek, B Jüttler Computer Aided Geometric Design 10 (3-4), 211-229, 1993 | 215 | 1993 |
| Computer-aided design with spatial rational B-spline motions B Ju¨ ttler, MG Wagner | 178 | 1996 |
| Swept volume parameterization for isogeometric analysis M Aigner, C Heinrich, B Jüttler, E Pilgerstorfer, B Simeon, AV Vuong Mathematics of Surfaces XIII: 13th IMA International Conference York, UK …, 2009 | 169 | 2009 |
| IETI–isogeometric tearing and interconnecting SK Kleiss, C Pechstein, B Jüttler, S Tomar Computer Methods in Applied Mechanics and Engineering 247, 201-215, 2012 | 167 | 2012 |
| Strongly stable bases for adaptively refined multilevel spline spaces C Giannelli, B Jüttler, H Speleers Advances in Computational Mathematics 40, 459-490, 2014 | 161 | 2014 |
| THB-splines: An effective mathematical technology for adaptive refinement in geometric design and isogeometric analysis C Giannelli, B Jüttler, SK Kleiss, A Mantzaflaris, B Simeon, J ©peh Computer Methods in Applied Mechanics and Engineering 299, 337-365, 2016 | 148 | 2016 |
| Least-squares fitting of algebraic spline surfaces B Jüttler, A Felis Advances in Computational Mathematics 17, 135-152, 2002 | 133 | 2002 |
| Visualization of moving objects using dual quaternion curves B Jüttler Computers & Graphics 18 (3), 315-326, 1994 | 133 | 1994 |
| Hermite interpolation by Pythagorean hodograph curves of degree seven B Jüttler Mathematics of Computation 70 (235), 1089-1111, 2001 | 123 | 2001 |
| Geometry+ simulation modules: Implementing isogeometric analysis B Jüttler, U Langer, A Mantzaflaris, SE Moore, W Zulehner PAMM 14 (1), 961-962, 2014 | 111 | 2014 |
| Medial axis computation for planar free–form shapes O Aichholzer, W Aigner, F Aurenhammer, T Hackl, B Jüttler, M Rabl Computer-Aided Design 41 (5), 339-349, 2009 | 109 | 2009 |
| The dual basis functions for the Bernstein polynomials B Jiittler Advances in Computational Mathematics 8 (4), 345-352, 1998 | 106 | 1998 |
| Isogeometric analysis with geometrically continuous functions on two-patch geometries M Kapl, V Vitrih, B Jüttler, K Birner Computers & Mathematics with Applications 70 (7), 1518-1538, 2015 | 102 | 2015 |
| Sweep-based human deformation DE Hyun, SH Yoon, JW Chang, JK Seong, MS Kim, B Jüttler The Visual Computer 21, 542-550, 2005 | 96 | 2005 |
| Cubic Pythagorean hodograph spline curves and applications to sweep surface modeling B Jüttler, C Mäurer Computer-Aided Design 31 (1), 73-83, 1999 | 92 | 1999 |
| Isogeometric analysis with geometrically continuous functions on planar multi-patch geometries M Kapl, F Buchegger, M Bercovier, B Jüttler Computer Methods in Applied Mechanics and Engineering 316, 209-234, 2017 | 90 | 2017 |
Angelos Mantzaflaris (Άγγελος Μαντζα...University of Côte d'Azur, Inria, FranceVerified email at inria.fr
