Holger Theisel mostly deals with Visualization, Topology, Data visualization, Flow and Vector field. His Visualization research incorporates elements of Theoretical computer science, Euclidean vector and Saddle. His study explores the link between Topology and topics such as Computational geometry that cross with problems in Polygon mesh, Mathematical analysis, Vertex, Triangle mesh and Riemann curvature tensor.
His Data visualization research includes themes of Tensor field and Robustness. His Flow research is multidisciplinary, incorporating perspectives in Line, Relation, Flow visualization and Pattern recognition. The concepts of his Vector field study are interwoven with issues in Vector flow, Feature, Frame rate, Critical point and Weak topology.
His primary areas of study are Vector field, Visualization, Flow, Topology and Artificial intelligence. His Vector field course of study focuses on Mathematical analysis and Scalar field. The Visualization study combines topics in areas such as Algorithm, Theoretical computer science and Flow visualization.
His work often combines Flow and Lyapunov exponent studies. His research in Topology intersects with topics in Topology and Saddle. His Artificial intelligence study incorporates themes from Computer vision and Pattern recognition.
Holger Theisel mainly focuses on Vector field, Flow, Flow visualization, Algorithm and Geometry. The Vector field study combines topics in areas such as Operator, Mathematical analysis and Inertial frame of reference. In his research on the topic of Flow, Mechanics is strongly related with Inertia.
His work in Flow visualization covers topics such as Vortex which are related to areas like Invariant, Galilean invariance and Euclidean vector. His Algorithm study combines topics from a wide range of disciplines, such as Feature, Star and Time delay and integration. Holger Theisel has researched Tangent in several fields, including Ode and Topology.
Flow visualization, Vortex, Vector field, Scientific visualization and Mathematical analysis are his primary areas of study. The study incorporates disciplines such as Galilean invariance and Invariant in addition to Vortex. He usually deals with Invariant and limits it to topics linked to Algorithm and Theoretical computer science.
Vector field is a subfield of Topology that Holger Theisel investigates. His Scientific visualization research incorporates themes from Core, Order, Theoretical physics, State and Computational science. His work deals with themes such as Flow map, Point, Surface and Unsteady flow, which intersect with Mathematical analysis.
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Vector field based shape deformations
Wolfram von Funck;Holger Theisel;Hans-Peter Seidel.
international conference on computer graphics and interactive techniques (2006)
Saddle connectors - an approach to visualizing the topological skeleton of complex 3D vector fields
H. Theisel;T. Weinkauf;H.-C. Hege;H.-P. Seidel.
ieee visualization (2003)
Feature flow fields
H. Theisel;H.-P. Seidel.
Proceedings of the symposium on Data visualisation 2003 (2003)
Combining automated analysis and visualization techniques for effective exploration of high-dimensional data
Andrada Tatu;Georgia Albuquerque;Martin Eisemann;Jorn Schneidewind.
visual analytics science and technology (2009)
Multifield-Graphs: An Approach to Visualizing Correlations in Multifield Scalar Data
N. Sauber;H. Theisel;H.-P. Seidel.
IEEE Transactions on Visualization and Computer Graphics (2006)
Smoke Surfaces: An Interactive Flow Visualization Technique Inspired by Real-World Flow Experiments
W. von Funck;T. Weinkauf;H. Theisel;H.-P. Seidel.
IEEE Transactions on Visualization and Computer Graphics (2008)
Cores of Swirling Particle Motion in Unsteady Flows
T. Weinkauf;J. Sahner;H. Theisel;H.-C. Hege.
IEEE Transactions on Visualization and Computer Graphics (2007)
The State of the Art in Topology-Based Visualization of Unsteady Flow
Armin Pobitzer;Ronald Peikert;Raphael Fuchs;Benjamin Schindler.
Computer Graphics Forum (2011)
Topological methods for 2D time-dependent vector fields based on stream lines and path lines
H. Theisel;T. Weinkauf;H.-C. Hege;H.-P. Seidel.
IEEE Transactions on Visualization and Computer Graphics (2005)
Normal based estimation of the curvature tensor for triangular meshes
H. Theisel;C. Rossi;R. Zayer;H.P. Seidel.
pacific conference on computer graphics and applications (2004)
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