Mathematical analysis, Isogeometric analysis, Spline, Algorithm and Basis function are his primary areas of study. His Mathematical analysis research includes elements of Parameterized complexity and Geometric design. He has researched Isogeometric analysis in several fields, including Discretization, Geometry and Contractible space, Topology.
His Spline research integrates issues from Discrete mathematics, Partition of unity, Planar, Smoothing spline and Visualization. His Algorithm research includes themes of Computer Aided Design, Solver, Mathematical optimization and Unit square. His Basis function research focuses on Basis and how it relates to Hierarchy and Order.
His primary scientific interests are in Mathematical analysis, Spline, Isogeometric analysis, Applied mathematics and Geometry. His study in Mathematical analysis is interdisciplinary in nature, drawing from both Planar and Bézier curve. His Spline research also works with subjects such as
His Isogeometric analysis study integrates concerns from other disciplines, such as Basis function, Algorithm, Partial differential equation and Matrix. Bert Jüttler works mostly in the field of Algorithm, limiting it down to topics relating to Mathematical optimization and, in certain cases, Adaptive refinement. His Applied mathematics research incorporates elements of Numerical integration, Algebraic number, Galerkin method and System of linear equations.
Bert Jüttler mostly deals with Isogeometric analysis, Spline, Applied mathematics, Algorithm and Mathematical analysis. His studies in Isogeometric analysis integrate themes in fields like Basis function, Matrix, Partial differential equation and Trimming. His work deals with themes such as Mathematical optimization, Box spline, Pure mathematics and Topology, which intersect with Spline.
His biological study spans a wide range of topics, including Numerical integration, Surface, Function, Generalization and Computation. His study in the field of Floating point also crosses realms of Spline fitting. His Mathematical analysis study combines topics from a wide range of disciplines, such as Planar and Parameterized complexity.
Bert Jüttler focuses on Isogeometric analysis, Spline, Mathematical analysis, Algorithm and Partial differential equation. His Isogeometric analysis study combines topics from a wide range of disciplines, such as Linear space and Applied mathematics. Bert Jüttler interconnects Pure mathematics, Parameterized complexity, Basis function, Spline interpolation and Polyharmonic spline in the investigation of issues within Spline.
His Basis function research is multidisciplinary, relying on both Partition of unity, Linear independence, Adaptive mesh refinement, Piecewise and Topology. The study incorporates disciplines such as Quadrilateral, Domain decomposition methods, CAD, Mathematical optimization and Trimming in addition to Algorithm. His Partial differential equation study integrates concerns from other disciplines, such as Numerical integration, Smoothness and Surface, Subdivision surface.
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A hierarchical approach to adaptive local refinement in isogeometric analysis
Anh-Vu Vuong;Carlotta Giannelli;Bert Jüttler;Bernd Simeon.
Computer Methods in Applied Mechanics and Engineering (2011)
THB-splines: The truncated basis for hierarchical splines
Carlotta Giannelli;Bert JüTtler;Hendrik Speleers.
Computer Aided Geometric Design (2012)
Adaptive isogeometric analysis by local h-refinement with T-splines
Michael R. Dörfel;Bert Jüttler;Bernd Simeon.
Computer Methods in Applied Mechanics and Engineering (2010)
Computation of rotation minimizing frames
Wenping Wang;Bert Jüttler;Dayue Zheng;Yang Liu.
ACM Transactions on Graphics (2008)
An algebraic approach to curves and surfaces on the sphere and on other quadrics
Roland Dietz;Josef Hoschek;Bert Jüttler.
Computer Aided Geometric Design (1993)
Computer-Aided Design With Spatial Rational B-Spline Motions
B. Jüttler;M. G. Wagner.
Journal of Mechanical Design (1996)
Swept Volume Parameterization for Isogeometric Analysis
M. Aigner;C. Heinrich;B. Jüttler;E. Pilgerstorfer.
conference on mathematics of surfaces (2009)
Strongly stable bases for adaptively refined multilevel spline spaces
Carlotta Giannelli;Bert Jüttler;Hendrik Speleers.
Advances in Computational Mathematics (2014)
IETI – Isogeometric Tearing and Interconnecting
Stefan K. Kleiss;Clemens Pechstein;Bert Jüttler;Satyendra Tomar.
Computer Methods in Applied Mechanics and Engineering (2012)
Least-squares fitting of algebraic spline surfaces ∗
Bert Jüttler;Alf Felis.
Advances in Computational Mathematics (2002)
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