Macaulay2

Macaulay2 is a free computer algebra system developed by Daniel Grayson (UIUC) and Michael Stillman (Cornell) for computation in commutative algebra… (More)
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Topic mentions per year

1998-2018
024619982018

Papers overview

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2016
2016
We present the Macaulay2 package NumericalImplicitization, which allows for user-friendly computation of the basic invariants of… (More)
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2016
2016
This paper describes the RationalMaps package for Macaulay2. This package provides functionality for computing several aspects of… (More)
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2016
2016
While primarily symbolic, the computer algebra system Macaulay2 has acquired a range of numerical tools in the recent years. We… (More)
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2014
2014
The NumericalHilbert package for Macaulay2 includes algorithms for computing local dual spaces of polynomial ideals, and related… (More)
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2013
2013
Numerical algebraic geometry is the field of computational mathematics concerning the numerical solution of polynomial systems of… (More)
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2013
2013
We introduce the package Posets for Macaulay2. This package provides a data structure and the necessary methods for working with… (More)
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2012
2012
We present implementations in the computer systems Macaulay2 (cf. [GS]) for computing determinant of free complexes and resultant… (More)
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2011
2011
The Macaulay2 package PHCpack provides an interface to PHCpack, a generalpurpose polynomial system solver that uses homotopy… (More)
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2010
2010
Normaliz is a tool for the computation of Hilbert bases of normal affine monoids and related tasks. We describe the Macaulay2… (More)
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2009
2009
Numerical algebraic geometry uses numerical data to describe algebraic varieties. It is based on numerical polynomial homotopy… (More)
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