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Using computer algebra system SINGULAR:PLURAL for computations in noncommutative polynomial algebras
ACM SIGSAM Bulletin, 2003We give a detailed account of algorithms and applications provided with SINGULAR:PLURAL (we call it PLURAL for short). The poster is done in form of (big) one-page introduction to the capabilities of the system.
Viktor Levandovskyy, Hans Schönemann
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Open source computer algebra systems
ACM Communications in Computer Algebra, 2012This survey will look at SymPy, a free and open source computer algebra system started in 2005 by the second author (O.Č.). It is written entirely in Python, available from http://sympy.org. SymPy is licensed under the "modified BSD" license, as is its beautiful logo designed by Fredrik Johansson.
David Joyner +3 more
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Open source computer algebra systems
ACM Communications in Computer Algebra, 2008This survey will look at Axiom, a free and very powerful computer algebra system available. It is a general purpose CAS useful for symbolic computation, research, and the development of new mathematical algorithms. Axiom is similar in some ways to Maxima, covered in the survey [J1], but different in many ways as well.
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Singular: A computer algebra system
Computing in Science & Engineering, 2003Singular is free software for polynomial computations. Originally designed for research in mathematics, it features one of the fastest implementations of Buchberger's Grobner basis algorithm, which is the core of many symbolic methods for simplifying and solving systems of polynomial equations.
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Computer Algebra Systems in Mathematical Education
1994The following is a short report on the discussions that were held in two sessions on the use of computer algebra systems in mathematical education. Many people participated, resulting in lively discussions in which many different opinions turned up. We decided not to try to formulate all these, sometimes conflicting, points of view but to look for the ...
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Programming in Computer Algebra Systems
2021In Mathematica, the internal representation of every expression is a list structure of the form Head [Argument1,Argument2,., Argument n] with finitely many arguments. The following table gives some simple examples for internal representations.
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Open source computer algebra systems
ACM Communications in Computer Algebra, 2010This survey will look at SymPy, a free and open source computer algebra system started in 2005 by the second author (O.C.). It is written entirely in Python, available from http://sympy.org. SymPy is licensed under the "modified BSD" license, as is its beautiful logo designed by Fredrik Johansson.
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SINGULAR: a computer algebra system for polynomial computations
ACCA, 2001G. Greuel, G. Pfister, H. Schönemann
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Maxima—A Computer Algebra System
Finite Elements for Truss and Frame Structures, 2018Andreas Öchsner, R. Makvandi
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