Researchers in Computer Algebra.
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Ph.D. thesis "Algorithms Computing Grobner Bases and Syzygies" (PDF). A computational introduction to Grobner Basis Theory and its applications: polynomials, Laurent polynomials, syzygies, inverse FIR filter and unimodular matrix completion.
Ph.D. thesis "Algorithms Computing Grobner Bases and Syzygies" (PDF). A computational introduction to Grobner Basis Theory and its applications: polynomials, Laurent polynomials, syzygies, inverse FIR filter and unimodular matrix completion.
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