Searching for "The computer algebra system SIMATH." – sorted by Relevance.
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SIMATH - a computer algebra system for number theoretic applications
- SIMATH - a computer algebra system for number theoretic applications Horst G. Zimmer 1
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On the system of Diophantine equations x
- and the computer algebra system simath one can also prove that for p = 3 and y = 3 the only solution (x, p, y, q
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Unit Computation in Purely Cubic Function Fields of Unit Rank 1, to appear
- the computer algebra system SIMATH developed by the research group of Professor H. G. Zimmer at the Universität
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A Conditional Algorithm for the Computation of the Rank of Elliptic Curves Over Quadratic Number
- )j : 4 Examples The computations in this section were performed using the computer algebra system
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The rank of elliptic curves over real quadratic number fields of class number 1
- /pascale-serf.) For the implementation of the algorithms, the computer algebra system simath was used. This system is mainly designed
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The parallelized Pollard kangaroo method in real quadratic function
- with the parallelized Pollard kangaroo method. We used the computer algebra system SIMATH [Zim97] on 16 variably fast
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Solving Elliptic Diophantine Equations Avoiding Thue Equations and Elliptic Logarithms
- implemented his ideas in a program called mwrank, and the computer algebra system Simath contains
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