8 Result(s)
within
Conference Paper
John Abbott
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Chapter and Conference Paper
Certifying Irreducibility in \({\mathbb Z}[x]\)
We consider the question of certifying that a polynomial in \({\mathbb Z}[x]\) or \({\mathbb Q}[x]\) is irreducible. Knowing that a polynomial is irreducible lets us recognise that a quotient ring is actuall...
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Chapter and Conference Paper
\(\mathsf {SC}^\mathsf{2} \) : Satisfiability Checking Meets Symbolic Computation
Symbolic Computation and Satisfiability Checking are two research areas, both having their individual scientific focus but sharing also common interests in the development, implementation and application...
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Chapter and Conference Paper
What Is New in CoCoA?
CoCoA is a well-established Computer Algebra System for Computations in Commutative Algebra, and specifically for Gröbner bases.
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Chapter and Conference Paper
Application of Data Assimilation to the UK Air Quality Forecast
An operational air quality forecasting model based on the Weather Research and Forecasting (WRF) model and the Community Multiscalar Air Quality (CMAQ) model is used to produce a three day forecast for O3, NO2, S...
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Chapter and Conference Paper
Integration of Libnormaliz in CoCoALib and CoCoA 5
libnormaliz is a C++ library for computations with rational cones and affine monoids and CoCoALib/CoCoA-5 offers a general environment for computations in Commutative Algebra. For mutual benefit ...
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Chapter and Conference Paper
CoCoALib: A C++ Library for Computations in Commutative Algebra... and Beyond
First released in 1988,CoCoAis a special-purpose system for doing Computations in Commutative Algebra: i.e. it is a system specialized in the algorithmic treatment of polynomials. It is freely available and offer...
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Chapter and Conference Paper
Some ideas about fault-tolerant Chinese Remaindering
We present some algorithms for performing Chinese Remaindering allowing for the fact that one or more residues may be erroneous — we suppose also that an a priori upper bound on the number of erroneous residues i...
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Chapter and Conference Paper
Integration: Solving the Risch differential equation
We describe the first complete implementation of Davenport's algorithm [Davenport86] for the solution of the Risch differential equation. Our code forms part of a new integration package written in REDUCE which o...
