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Visualization and Processing of Tensor Fields

  • Book
  • © 2006

Overview

  • This is the first volume in its field.
  • So far, visualization and processing of tensor fields has only been treated in scattered conference and journal papers.

Part of the book series: Mathematics and Visualization (MATHVISUAL)

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About this book

Matrix-valued data sets – so-called second order tensor fields – have gained significant importance in scientific visualization and image processing due to recent developments such as diffusion tensor imaging. This book is the first edited volume that presents the state of the art in the visualization and processing of tensor fields. It contains some longer chapters dedicated to surveys and tutorials of specific topics, as well as a great deal of original work by leading experts that has not been published before. It serves as an overview for the inquiring scientist, as a basic foundation for developers and practitioners, and as as a textbook for specialized classes and seminars for graduate and doctoral students.

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Keywords

Table of contents (25 chapters)

  1. Introduction

  2. Feature Detection with Tensors

  3. Diffusion Tensor Imaging

  4. Visualization of Tensor Fields

Reviews

"This timely Springer monograph collects a total of 25 survey and research articles on the analysis, processing, and visualization of tensor fields, an area with increasing impact and visibility in contemporary imaging and medical image analysis.

Compared with many existing volumes of similar styles or missions, this collection has been carefully edited to yield a smooth and continuous flow of topics and techniques. The categorization into five self-contained parts has been enormously helpful for a generic reader to attain an organic view of the entire dynamic field.

This volume will be an invaluable research tool or information source for all readers who are interested in tensor processing and visualization, including, e.g., image processing experts, graphic and visualization engineers, medical imaging scientists, and radiologists, as well as graduate students who are pursuing a degree in the related research subjects."  (Jianhong Shen, Mathematical Reviews)

Editors and Affiliations

  • Faculty of Mathematics and Computer Science, Saarland University, Saarbrücken, Germany

    Joachim Weickert

  • Computer Graphics and Visualization Group, Technical University of Kaiserslautern, Kaiserslautern, Germany

    Hans Hagen

About the editors

Joachim Weickert is Full Professor of Mathematics and Computer Science at
   Saarland University (Saarbr\"ucken, Germany) where he heads the Mathematical
   Image Analysis Group. He performs research in image processing, computer
   vision and scientific computing, focusing on techniques based on partial
   differential equations and variational methods. 

   Hans Hagen is heading the research group for Computer Graphics and
   Computer Geometry at the University of Kaiserslautern, Germany, and is
   Scientific Director of the research lab Intelligent Visualization and
   Simulation at the German Research Center for Artificial Intelligence
   (DFKI). His research domains are geometric modeling and scientific
   visualization.

Bibliographic Information

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