CoCoA (Computations in Commutative Algebra)is a free computer algebra system developed by the University of Genova, Italy, used to compute with numbers and polynomials. The CoCoA Library (CoCoALib) is available under GNU General Public License. CoCoA has been ported to many operating systems including Macintosh on PPC and x86, Linux on x86, Unix x86-64 & PPC, Solaris on SPARC and Windows on x86.CoCoA is mainly used by researchers (see citations atand), but can be useful even for "simple" computations. CoCoA's features include: CoCoALib is based on GNU Multi-Precision Library.
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| - CoCoA (ang. Computations in Commutative Algebra) – wolny system algebry komputerowej przeznaczony do obliczeń liczbowych i wielomianowych, dostępny na licencji GNU General Public License. CoCoA jest dostępna na wielu systemach operacyjnych, w tym Macintosh na PPC, x86 Linux na x86 x86-64 & PPC Sun Solaris na SPARC i Microsoft Windows na x86. System jest używany głównie przez naukowców, ale może być użyteczny także dla "prostych" zadań. Wybrane cechy CoCoA:
* obliczenia na wielkich liczbach całkowitych
* liczby wymierne
* wielomiany
*
* nieujemne rozwiązania całkowite
* przykłady logik
* geograficzne kolorowanie mapy
* wzór Herona
* bazy Gröbnera
- CoCoA (Computations in Commutative Algebra)is a free computer algebra system developed by the University of Genova, Italy, used to compute with numbers and polynomials. The CoCoA Library (CoCoALib) is available under GNU General Public License. CoCoA has been ported to many operating systems including Macintosh on PPC and x86, Linux on x86, Unix x86-64 & PPC, Solaris on SPARC and Windows on x86.CoCoA is mainly used by researchers (see citations atand), but can be useful even for "simple" computations. CoCoA's features include:
* Very big integers and rational numbers using the GNU Multi-Precision Library
* Multivariate Polynomials
* Gröbner basis
* User interfaces: text; Emacs-based; Qt-based It is able to perform simple and sophisticated operations on multivariate polynomials and on various data related to them (ideals, modules, matrices, rational functions). For example, it can readily compute Gröbner basis, syzygies and minimal free resolutions, intersection, division, the radical of an ideal, the ideal of zero-dimensional schemes, Poincaré series and Hilbert functions, factorization of polynomials, and toric ideals. The capabilities of CoCoA and the flexibility of its use are further enhanced by the dedicated high-level programming language. Its mathematical core, CoCoALib, has been designed as an open source C++ library, focussing on ease of use and flexibility. CoCoALib is based on GNU Multi-Precision Library. CoCoALib is used by ApCoCoAandNmzIntegrate
- CoCoA System (Computations in Commutative Algebra) è un sistema di algebra computazionale, sviluppato dall'Università di Genova e studiato per affrontare problemi di teoria dei numeri e soprattutto di polinomi. È programmabile tramite un linguaggio appositamente progettato, CoCoA language, e presenta un'interfaccia testuale (usabile anche tramite Emacs). Nella sua recente evoluzione è stato meglio delineato e potenziato il cuore matematico, progettato come libreria C++, CoCoALib.CoCoALib è distribuito sotto licenza GPL, e così anche per la versione interattiva (CoCoA-5) del sistema. Esistono versioni per Mac, Linux, Windows e Solaris.
- CoCoA (Computations in Commutative Algebra) es un sistema de álgebra computacional gratuito, para trabajar con números y polinomios con múltiples variables. Funciona sobre varios sistemas operativos: Macintosh en PPC, Linux para x86, x86-64 y PPC, Sun Solaris en SPARC y Windows sobre x86. CoCoA nos permite realizar operaciones con:
* Enteros muy grandes y números racionales, utilizando GNU Multi-Precision Library.
* Polinomios.
* Bases de Gröbner.
* Sistemas de ecuaciones lineales.
* Soluciones enteras no negativas.
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| - CoCoA (Computations in Commutative Algebra)is a free computer algebra system developed by the University of Genova, Italy, used to compute with numbers and polynomials. The CoCoA Library (CoCoALib) is available under GNU General Public License. CoCoA has been ported to many operating systems including Macintosh on PPC and x86, Linux on x86, Unix x86-64 & PPC, Solaris on SPARC and Windows on x86.CoCoA is mainly used by researchers (see citations atand), but can be useful even for "simple" computations. CoCoA's features include: CoCoALib is based on GNU Multi-Precision Library.
- CoCoA (ang. Computations in Commutative Algebra) – wolny system algebry komputerowej przeznaczony do obliczeń liczbowych i wielomianowych, dostępny na licencji GNU General Public License. CoCoA jest dostępna na wielu systemach operacyjnych, w tym Macintosh na PPC, x86 Linux na x86 x86-64 & PPC Sun Solaris na SPARC i Microsoft Windows na x86. System jest używany głównie przez naukowców, ale może być użyteczny także dla "prostych" zadań. Wybrane cechy CoCoA:
- CoCoA (Computations in Commutative Algebra) es un sistema de álgebra computacional gratuito, para trabajar con números y polinomios con múltiples variables. Funciona sobre varios sistemas operativos: Macintosh en PPC, Linux para x86, x86-64 y PPC, Sun Solaris en SPARC y Windows sobre x86. CoCoA nos permite realizar operaciones con:
* Enteros muy grandes y números racionales, utilizando GNU Multi-Precision Library.
* Polinomios.
* Bases de Gröbner.
* Sistemas de ecuaciones lineales.
* Soluciones enteras no negativas.
- CoCoA System (Computations in Commutative Algebra) è un sistema di algebra computazionale, sviluppato dall'Università di Genova e studiato per affrontare problemi di teoria dei numeri e soprattutto di polinomi. È programmabile tramite un linguaggio appositamente progettato, CoCoA language, e presenta un'interfaccia testuale (usabile anche tramite Emacs). Nella sua recente evoluzione è stato meglio delineato e potenziato il cuore matematico, progettato come libreria C++, CoCoALib.CoCoALib è distribuito sotto licenza GPL, e così anche per la versione interattiva (CoCoA-5) del sistema.
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| - CoCoA
- CoCoA
- CoCoA
- System CoCoA
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| - Abbott, J. and Bigatti, A. M.
- Abbott, J. and Bigatti, A. M. and Robbiano, L.
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