On the omega-value of a matrix
By: by Bruno O. Shubert
Contributors: Naval Postgraduate School (U.S.)
Publisher: Naval Postgraduate School
Published: 1974
Place of publication: Monterey, Calif
Language: eng
Number of pages: 25
Subjects: Differential games; Matrices
Description: The omega-value of a matrix is a function of a parameter sigma and is defined as a limit of a sequence of successive min and max operations applied to convex combinations of entries of the matrix. It arises naturally from a game-theoretical model. In the paper it is shown that the omega-value always exists and that it can be obtained from certain systems of nonlinear equations. Some of its properties are also investigated. (Author)
Notes: Title from cover.

"February 1974"--Cover.

"NPS-55Sy74021"--Cover.

Author(s) subject terms: Mitrix-differential games, min-max problems, omega-value.

Includes bibliographical references (p. 23)

"Approved for public release; distribution unlimited"--Cover.

Technical report; 1974.