<--- Back to Details
First PageDocument Content
Geometry / Betti number / Algorithm / Algebraic variety / Real closed field / Pi / Semialgebraic set / Real number / Polynomial / Mathematics / Abstract algebra / Real algebraic geometry
Date: 2005-11-25 07:51:12
Geometry
Betti number
Algorithm
Algebraic variety
Real closed field
Pi
Semialgebraic set
Real number
Polynomial
Mathematics
Abstract algebra
Real algebraic geometry

Bounds Algorithmic Results Techniques

Add to Reading List

Source URL: www.math.purdue.edu

Download Document from Source Website

File Size: 469,92 KB

Share Document on Facebook

Similar Documents

SUMS OF SQUARES, MOMENT MATRICES AND OPTIMIZATION OVER POLYNOMIALS MONIQUE LAURENT∗ Updated version: February 6, 2010 Abstract. We consider the problem of minimizing a polynomial over a semialgebraic set defined by pol

DocID: 1uuTC - View Document

Model theory / Algebraic topology / Real algebraic geometry / Mathematical structures / Mathematical logic / O-minimal theory / Euler characteristic / Definable set / CW complex / Topology / Structure / Semialgebraic set

Structures Cell Decomposition Dimension and Euler Characteristic Definable Families and Collections Adding more Structure Tame Topology and O-Minimal Structures University of Illinois Urbana-Champaign

DocID: 1oAee - View Document

Mathematics / Algebra / Real algebraic geometry / Mathematical optimization / Operations research / Matrices / Linear programming / Semidefinite programming / Polynomial / Moment problem / Moment matrix / Matrix

SUMS OF SQUARES, MOMENT MATRICES AND OPTIMIZATION OVER POLYNOMIALS MONIQUE LAURENT∗ Updated version: February 6, 2010 Abstract. We consider the problem of minimizing a polynomial over a semialgebraic set defined by pol

DocID: 1ohmQ - View Document

SUMS OF SQUARES, MOMENT MATRICES AND OPTIMIZATION OVER POLYNOMIALS MONIQUE LAURENT∗ May 8, 2008 Abstract. We consider the problem of minimizing a polynomial over a semialgebraic set defined by polynomial equations and

DocID: 1nNwX - View Document

REPRESENTATIONS OF NON-NEGATIVE POLYNOMIALS HAVING FINITELY MANY ZEROS M. Marshall Revised September 23, 2004 Let K be a basic closed semialgebraic set in Rn defined by polynomial inequalities

DocID: 1l3Ti - View Document