Accession Number : AD0701779

Title :   ALMOST SURE BOUNDEDNESS OF RANDOMLY SAMPLED SYSTEMS,

Corporate Author : CALIFORNIA UNIV BERKELEY DEPT OF ELECTRICAL ENGINEERING

Personal Author(s) : Agniel,R. G. ; Jury,E. I.

Report Date : FEB 1970

Pagination or Media Count : 20

Abstract : The paper discusses the almost sure boundedness of linear and nonlinear randomly sampled systems. It is shown that if an autonomous linear randomly sampled system exhibits almost sure asymptotic stability, then the system is almost surely bounded input-bounded output. Moreover, for a bounded input, the second moment of the out-put remains bounded and this bound is easily computable. It is also found that linear or nonlinear systems which are almost surely asymptotically stable for a null input, remain almost surely bounded when the input consists of an uncorrelated noise with finite variance. (Author)

Descriptors :   (*CONTROL SYSTEMS, STABILITY), NONLINEAR SYSTEMS, LINEAR SYSTEMS, MATHEMATICAL MODELS, SAMPLING, THEOREMS

Subject Categories : Numerical Mathematics

Distribution Statement : APPROVED FOR PUBLIC RELEASE