Positivity Of Trigonometric Polynomials

Proceedings of the IEEE Conference on Decision and Control

Volumn 4, Issue , 2003, Pages 3814-3817

  Megretski, Alexandre ^a  

^a Department of Electrical Engineering and Computer Science   (United States)

Author keywords

Model predictive control; Non convex optimization; Semidefinite relaxations

Indexed keywords

COMPUTATIONAL METHODS; CONSTRAINT THEORY; FUNCTIONS; OPTIMIZATION; POLYNOMIALS; PREDICTIVE CONTROL SYSTEMS; PROBLEM SOLVING; SET THEORY; THEOREM PROVING;

MODEL PREDICTIVE CONTROL; NONCONVEX OPTIMIZATION; SEMIDEFINITE RELAXATIONS;

CONTROL SYSTEM ANALYSIS;

EID: 1542289122     PISSN: 01912216     EISSN: None     Source Type: Conference Proceeding    
DOI: None     Document Type: Conference Paper

References (5)

1. N.Z. Shor. Class of global minimum bounds of polynomial functions. Cybernetics, 23(6): 731-734, 1987. (Russian orig.: Kibernetika, No. 6(1987), 9-11).
2. Pablo A. Parrilo. Structured Semidefinite Programs and Semialgebraic Geometry Methods in Robustness and Optimization California Institute of Technology (Ph.D. Thesis), Pasadena, CA, May 2000.
3. J. Bochnak, M. Coste, and M-F. Roy. Real Algebraic Geometry. Springer, 1998.
4. W. Rudin, Fourier analysis on groups, Interscience Publishers, 1962, 285 p.
5. W. Rudin, Function theory in polydiscs, W. A. Benjamin, 1969, 188 p.