Semidefinite Programming and Applications C&O 750D
Winter 1998
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    COURSE TOPICS OUTLINE - C&O 370

    Semidefinite programming (SDP) refers to mathematical programs of the type
    minimize f(x) subject to g(x) <= 0, x in O,
    where f,g are matrix valued functions and A <= B refers to the Loewner partial order, i.e. the symmetric matrix B-A is positive semidefinite.
    Though these problems have been studied before, it is only recently that the combination of important applications with implementable algorithms has resulted in intensive research activity. This area is proving to be of major importance because of the many applications; in addition, the high mathematical elegance is attracting many researchers.
    This course will provide a thorough treatment of semidefinite programming. Possible additional speakers: Romesh Saigal, Univ. of Michigan; Tom Luo and Jose Sturm, McMaster Univ.; Lieven Vandenberghe, UCLA; Gabor Pataki, DIMACS. Tentative Time: Tuesday and Thursday 1-2:30 PM.
    This course is supported partially by the
    Fields Institute