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3:00 p.m. An elementary proof of Schm\"udgen's Theorem in one variable. Victoria Powers*, Emory University
Bruce Reznick, University of Illinois
(926-14-157)
3:30 p.m. Describing Convex Sets in $\mathbb{R}^2$ with 3 Inequalities Kathleen M Krzastek*, Emory University
(926-14-231)
4:00 p.m. Infinitely near base conditions and the 3-dimensional separation conjecture. James J Madden*, LSU
(926-14-202)
4:30 p.m. Generalizing Newton Identities to the multivariate case Gonzalez-Vega Laureano*,
Gonzalez-Lopez Maria-Jose,
(926-14-181)
5:00 p.m. A family of real polynomials and its applications to robot kinematics. Jaime Gutierrez, Universidad de Cantabria
Tomas J Recio*, Universidad de Cantabria
(926-14-74)
5:30 p.m. An Improved Algorithm for Quantifier Elimination Over Real Closed Fields. Saugata Basu*, IBM T.J. Watson Research Center
(926-68-130)
6:00 p.m. Real Large Solving J. Maurice Rojas*, MIT
(926-65-225)
8:30 a.m. Polynomials with Concentration at Low Degrees Per H Enflo*, Kent State Univ.
(926-12-204)
9:00 a.m. Perturbing polynomials with all their roots on the unit circle Michael J. Mossinghoff*, Appalachian State University
Christopher G. Pinner, Flinders University of South Australia
Jeffrey D. Vaaler, University of Texas at Austin
(926-12-177)
9:30 a.m. Inequalities for polynomials with -1,0,1 coefficients Tamas Erdelyi*,
(926-41-235)
10:00 a.m. Singular points and limit cycles of planar polynomial vector fields Ilia Itenberg*, Institut de Recherche Math\'ematique de Rennes, France
Eugenii Shustin, Tel Aviv University, Israel
(926-34-123)
10:30 a.m. The control of linear systems and Shapiros's conjecture Frank J Sottile*, Department of Mathematics, University of Toronto
(926-14-56)