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Finding at Least One Point in Each Connected Component of a Real Algebraic Set Defined by a Single Equation., , and . J. Complex., 16 (4): 716-750 (2000)On Computing a Set of Points Meeting Every Cell Defined by a Family of Polynomials on a Variety., , and . J. Complex., 13 (1): 28-37 (1997)Generalized Budan-Fourier theorem and virtual roots., , , and . J. Complex., 21 (4): 479-486 (2005)Thom's Lemma, the Coding of Real Algebraic Numbers and the Computation of the Topology of Semi-Algebraic Sets., and . J. Symb. Comput., 5 (1/2): 121-129 (1988)Complexity of the Computation on Real Algebraic Numbers., and . J. Symb. Comput., 10 (1): 39-52 (1990)A new general formula for the Cauchy index on an interval with subresultants., and . J. Symb. Comput., (2022)Dynamical method in algebra: effective Nullstellensätze., , and . Ann. Pure Appl. Log., 111 (3): 203-256 (2001)Certificates of Positivity in the Bernstein Basis., , and . Discret. Comput. Geom., 39 (4): 639-655 (2008)Description of the Connected Components of a Semialgebraic in Single Exponential Time., , and . Discret. Comput. Geom., (1994)An elementary characterisation of Krull dimension., , and . From sets and types to topology and analysis, volume 48 of Oxford logic guides, Oxford University Press, (2005)