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Computing algebraic relations in multivariate settings
The aim of this project is to design fast computing a fundamental mathematical object called algebraic relations, particularly on Pade approximants and multivariate interpolants. This is motivated by numerous important applications, within computer algebra itself and in related fields such as cryptology, coding theory, and polynomial optimization. The goal is twofold: first, to design algorithms whose complexity bounds improve over the state of the art; second, to write efficient implementations of these algorithms.
Faculty Supervisor:
Eric Schost
Student:
Partner:
Université de Limoges
Discipline:
Computer science
Sector:
Education
University:
University of Waterloo
Program:
Globalink Research Award
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