Semi-Infinite Programming
Subtitle: Recent Advances (Nonconvex Optimization and Its Applications)
Contributors: Miguel Ángel Goberna (Editor); Marco A. López (Editor)
Edition: 1 edition
Publisher: Springer
Published: October 31, 2001
Language: eng
Format: Hardcover
Number of pages: 404
ISBN-13: 9781402000324
Subjects: Applied mathematics; Computer Programming; Probability & statistics; Mathematical optimization; Optimization (Mathematical Theory); Mathematics; Science/Mathematics; Programming (Mathematics); Applied; General; Linear Programming; Mathematics / Linear Programming; Mathematics : Applied; Medical : General; Congresses; Duality theory (Mathematics)
First sentence: A published statement about the origins of a theory of semi-infinite programming appears in |5, Introduction): In March, 1962 Charnes, Cooper, and Kortanek developed the theory of semi infinite programming which associates the minimization of a linear function of finitely variables subject to an arbitrary number of arbitrary linear inequalities in these variables with maximization of a linear function of infinitely many variables subject to a finite system of linear inequalities.