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The distal order of a minimal flow

✍ Scribed by Joseph Auslander; Eli Glasner

Publisher
The Hebrew University Magnes Press
Year
2002
Tongue
English
Weight
856 KB
Volume
127
Category
Article
ISSN
0021-2172

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πŸ“œ SIMILAR VOLUMES

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Let A be a set of non-negative integers. If every sufficiently large integer is the sum of h not necessarily distinct elements of A, then A is called an asymptotic basis of order h. An asymptotic basis A of order h is called minimal if no proper subset of A is an asymptotic basis of order h. It is p

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The positive realization problem for linear systems is to find, for a given transfer function, all possible realizations with a state spaee of minimal dimension such that the resulting system is a positive system. In this paper, discrete-time positive linear systems having the nonnegative orthant re