Accession Number:

ADA162353

Title:

Continuum Structure Functions.

Descriptive Note:

Annual rept. no. 1, 23 Jul 84-22 Jul 85,

Corporate Author:

STATE UNIV OF NEW YORK AT STONY BROOK DEPT OF APPLIED MATHEMATICS AND STATISTICS

Personal Author(s):

Report Date:

1985-09-30

Pagination or Media Count:

17.0

Abstract:

A continuum structure function is a nondecreasing mapping from the unit hypercube to the unit interval. The theory of such functions generalizes the traditional theory of binary and multistate structure functions, permitting more realistic and flexible modelling of systems subject to reliability growth, component degradation and partial availability. During the first year of work on this topic, the PI has developed a theory of modules i.e. subsystems, calculated various sets of bounds on the distribution of the structure function when the component states are random variables, deduced axiomatic characterizations of two important special cases and derived a definition of the reliability importance of the various components. Author

Subject Categories:

  • Numerical Mathematics

Distribution Statement:

APPROVED FOR PUBLIC RELEASE