Cost: $8000-14,000/year on PCs; $15,000/year Unix. Number of Installations: greater than200. MAGMASOFT MAGMA Foundry Technologies, Inc. Arlington Heights Road Arlington Heights, IL 60005 847/427-1001, fax 847/427-0601, [email protected], www.magmasoft.com Contact: Christof Heisser. MAGMA stands for robust and innovative casting solutions as well as a strong partnership with the metal casting industry. MAGMA’s product portfolio based on Autonomous Engineering leads to robust and cost effective solutions in component design, tooling lay-out and production. The application of the MAGMA APPROACH, combined with MAGMA’s comprehensive commitment to customer support.
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We normally use an in house developed Instrument database using MS Access, It’s great for most of our smaller projects e. Documentation is included that will explain how the standard delivered software and reference data RDB can be updated to support the KKS naming conventions. Aurio Ricardo NambureteMozambique. External Editor version HF When I began, I had just fundamental learning about the subject yet the preparation helped me to dive profound into the details of Solidworks framework.
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Developer(s) | Computational Algebra Group, School of Mathematics and Statistics, University of Sydney |
---|---|
Stable release | |
Operating system | Cross-platform |
Type | Computer algebra system |
License | Cost recovery (non-commercial proprietary) |
Website | magma.maths.usyd.edu.au |
Magma is a computer algebra system designed to solve problems in algebra, number theory, geometry and combinatorics. It is named after the algebraic structuremagma. It runs on Unix-likeoperating systems, as well as Windows.
Introduction[edit]
Magma is produced and distributed by the Computational Algebra Group within the School of Mathematics and Statistics at the University of Sydney.
In late 2006, the book Discovering Mathematics with Magma was published by Springer as volume 19 of the Algorithms and Computations in Mathematics series.[3] Latest divx+ software.
The Magma system is used extensively within pure mathematics. The Computational Algebra Group maintain a list of publications that cite Magma, and as of 2010 there are about 2600 citations, mostly in pure mathematics, but also including papers from areas as diverse as economics and geophysics.[4] Ultima version de google chrome.
History[edit]
The predecessor of the Magma system was named Cayley (1982–1993), after Arthur Cayley.
Magma was officially released in August 1993 (version 1.0). Version 2.0 of Magma was released in June 1996 and subsequent versions of 2.X have been released approximately once per year.
In 2013, the Computational Algebra Group finalized an agreement with the Simons Foundation, whereby the Simons Foundation will underwrite all costs of providing Magma to all U.S. nonprofit, non-governmental scientific research or educational institutions. All students, researchers and faculty associated with a participating institution will be able to access Magma for free, through that institution.[5]
Mathematical areas covered by the system[edit]
- Magma includes permutation, matrix, finitely presented, soluble, abelian (finite or infinite), polycyclic, braid and straight-line programgroups. Several databases of groups are also included.
- Magma contains asymptotically fast algorithms for all fundamental integer and polynomial operations, such as the Schönhage–Strassen algorithm for fast multiplication of integers and polynomials. Integer factorization algorithms include the Elliptic Curve Method, the Quadratic sieve and the Number field sieve.
- Magma includes the KANT computer algebra system for comprehensive computations in algebraic number fields. A special type also allows one to compute in the algebraic closure of a field.
- Module theory and linear algebra
- Magma contains asymptotically fast algorithms for all fundamental dense matrix operations, such as Strassen multiplication.
- Magma contains the structured Gaussian elimination and Lanczos algorithms for reducing sparse systems which arise in index calculus methods, while Magma uses Markowitzpivoting for several other sparse linear algebra problems.
- Lattices and the LLL algorithm
- Magma has a provable implementation of fpLLL,[6] which is an LLL algorithm for integer matrices which uses floating point numbers for the Gram–Schmidt coefficients, but such that the result is rigorously proven to be LLL-reduced.
- Commutative algebra and Gröbner bases
- Magma has an efficient implementation of the Faugère F4 algorithm for computing Gröbner bases.
- Magma has extensive tools for computing in representation theory, including the computation of character tables of finite groups and the Meataxe algorithm.
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- Magma has a type for invariant rings of finite groups, for which one can primary, secondary and fundamental invariants, and compute with the module structure.
- Finite incidence structures
See also[edit]
References[edit]
- ^'Summary of New Features in Magma V2.25'.
- ^'Change Log for V2.25-5'.
- ^'Discovering Mathematics with Magma'.
- ^'Published Research Citing Magma'.
- ^http://magma.maths.usyd.edu.au/magma/simons_details
- ^John Cannon (July 2006). 'Magma 2.13 release notes'.
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External links[edit]
- Magma's High Performance for computing Gröbner Bases (2004)
- Liste von Publikationen, die Magma zitieren
Magma Software Cost Calculator
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