Topics of Computer Algebra

Rüdiger Loos, M. Giusti, L. M. Pardo, Gerhard Niklasch, Ralf Dentzer, Susan Landau, Marie-Françoise Roy, Michael E. Pohst, Johannes Grabmeier, Volker Weispfenning, Joachim von zur Gathen, Erich Kaltofen, Jaime Gutierrez, Dexter Kozen, Gregor Kemper, B. David Saunders, Mark Giesbrecht, Arne Storjohann, Gilles Villard, Johannes Buchmann, Volker Müller, Thomas Pfahler, Jörg Zayer, Jürgen Klüners, B. Heinrich Matzat, Horst G. Zimmer, Gert-Martin Greuel, Eberhard Becker, Joachim Apel, Arjeh M. Cohen, Peter Dräxler, Wolfgang Laßner, Klaus E. Madlener, Birgit Reinert, Charles C. Sims, Gerhard Hiss, Adalbert Kerber, Reinhard Laue, Peter Paule, Voker Strehl, Manuel Bronstein, W. M. Seiler, F. Ulmer, F. Schwarz, W. Hereman, V. P. Gerdt, F. Ollivier, K. Gatermann, Karl Hantzschmann, Siegfried M. Rump, Robert M. Corless, Stephen M. Watt, Peter Bürgisser, Michael Clausen, M. Amin Shokrollahi, Thomas Beth, Sebastian Egner, Willi Geiselmann, Markus Grassl, Dejan Lazic, Jörn Müller-Quade, Frank Schaefer-Lorinser, Reinhard Bündgen, Jacques Calmet, Albrecht Fortenbacher, Sibylle Schupp, Thierry Gautier, Hoon Hong, Jean-Louis Roch, Wolfgang Schreiner, Gilles Villard, Michael Dewar, Andreas Klappenecker and Armin Nückel
Additional contact information
Erich Kaltofen: North Carolina State U.
B. David Saunders: U. Delaware
Robert M. Corless: U. Western Ontario
Stephen M. Watt: U. Western Ontario
M. Amin Shokrollahi: Bell Labs
Thierry Gautier: INRIA, LMC-IMAG
Hoon Hong: NCSU
Jean-Louis Roch: LMC-IMAG
Wolfgang Schreiner: RISC-Linz
Gilles Villard: CNRS, LMC-IMAG
Michael Dewar: NAG Ltd.

Chapter 2 in Computer Algebra Handbook, 2003, pp 11-162 from Springer

Abstract: Abstract About two thirds or 480 pages of Knuth’ [Knuth 1998] volume on Seminumerical algorithms are devoted to Chapter 4, entitled Arithmetic. He states Research on seminumerical algorithms continues at a phenomenal rate. They are called seminumerical because they lie on the borderline between numeric and symbolic calculation. Each algorithm not only computes the answer to a numerical problem, it also is intended to blend well with the internal operations of a digital computer

Keywords: Computer Algebra; Computer Algebra System; Path Algebra; Quantifier Elimination; Abstract Data Type (search for similar items in EconPapers)
Date: 2003
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DOI: 10.1007/978-3-642-55826-9_2

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