
Accession Number : AD0600056
Title : A FUNCTIONAL DECOMPOSITION FOR LINEAR DISCRETE SYSTEMS,
Corporate Author : MICHIGAN UNIV ANN ARBOR INST OF SCIENCE AND TECHNOLOGY
Personal Author(s) : PORTER,W. A.
Report Date : MAY 1964
Pagination or Media Count : 13
Abstract : The linear difference equation delta sub k y(t sub k) = A(t sub k)y(t sub k) + B(t sub k) u(t sub k) y(t sub o) = y (o) is reduced to a canonical operator theoretic form. This representation consists of a parameterized family of bounded linear transformations into a cartesian product of the underlying scalar field. It gives immediate results for the minimum energy control problem.
Descriptors : (*FUNCTIONAL ANALYSIS, LINEAR SYSTEMS), (*DIFFERENCE EQUATIONS, MATHEMATICAL MODELS), NAVIGATION, CONTROL SYSTEMS, DIFFERENTIAL EQUATIONS, TOPOLOGY, THEORY
Distribution Statement : APPROVED FOR PUBLIC RELEASE