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Computational Algebra refers to the use of computers to perform mathematical operations in either a symbolic or numeric fashion. This includes (but is not limited to) such objects of interest as: * arbitrary precision integers * polynomials * finite fields * groups * vectors * matrices * graphs * codes * curves * integrals * differential equations * limits and many more. This section aims to provide references to subjects of relevance to the field of computational algebra, including lists of available software and descriptions of important algorithms in the field.

Conferences	People
Research Groups	Software
NewsGroup (Usenet)

• Communications in Computer Algebra The ACM SIGSAM Bulletin. Some tables of contents and sample articles.
• Computer Algebra Nederland (CAN) Coordinates the use of computer algebra in education and research. Research reports, newsletters and historical material.
• Computer Algebra Site Of the Hungarian Academy of Sciences. General- and special-purpose systems and substrates.
• Groebner Bases Definitions and examples, with Java applet.
• GROEBNER: A Package for Calculating Gröbner Bases A REDUCE package by H. Melenk and W. Neun, Konrad--Zuse--Zentrum, Berlin.
• Journal of Symbolic Computation Editors' site. Abstracts, contents, calls for papers and author information.
• SIGSAM ACM Special Interest Group in Symbolic and Algebraic Manipulation. Site has details of meetings, reports and other links.
• SIGSAM: Symbolic and Algebraic Manipulation Provides a forum to exchange ideas about the theoretical and practical aspects.
• SymbolicNet Directory of links on Symbolic Algebraic Computation: Frequently Asked Questions, Live Demos, software for download, events, bibliography, research groups, and researcher directory.
• SymbolicNet Information centre for symbolic mathematical computation. Links to research and software.

 

 

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