Polynomials.
Overview
| Works: | 68 works in 17 publications in 17 languages | |
|---|---|---|
Titles
Computing the zeros of analytic functions /Peter Kravanja, Marc Van Barel.
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Positive polynomials : = from Hilbert's 17th problem to real algebra /
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Primality testing in polynomial time = from randomized algorithms to "primes is in P" /
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Solving Polynomial Equations = Foundations, Algorithms, and Applications /
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The q, t-Catalan numbers and the space of diagonal harmonics : = with an appendix on the combinatorics of Macdonald polynomials /
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Primality testing in polynomial time = from randomized algorithms to "primes" is in P /
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The center and cyclicity problems : = a computational algebra approach /
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Solving polynomial systems using continuation for engineering and scientific problems
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Multivariable model-building = a pragmatic approach to regression analysis based on fractional polynomials for modelling continuous variables /
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Anomalies in net present value, returns and polynomials, and regret theory in decision-making
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Analysis and control of polynomial dynamic models with biological applications /
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Geometric configurations of singularities of planar polynomial differential systems = a global classification in the quadratic case /
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New numerical scheme with Newton polynomial = theory, methods, and applications /
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Macdonald polynomials = commuting family of q-difference operators and their joint Eigenfunctions /
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Generic polynomials : = constructive aspects of the inverse Galois problem /
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The center and cyclicity problems = a computational algebra approach /
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Zeros of Gaussian analytic functions and determinantal point processes /
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An excursion through elementary mathematics.. Volume III,. Discrete mathematics and polynomial algebra
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How many zeroes? = counting solutions of systems of polynomials via toric geometry at infinity /
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Certificates of positivity for real polynomials = theory, practice, and applications /
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Algorithms for Abelian Surfaces over Finite Fields and Their Applications to Cryptography.
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Uniqueness for Continuous Superresolution by Means of Choquet Theory and Geometric Measure Theory.
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