Samenvatting
A new family of metrics is introduced. Each of these is defined by a spanning set F of linear subspaces of a finite vector space. The norm of a vector is defined as the size of a minimal subset of F whose span contains this vector. Some examples and applications are presented. A-class of Varshamov-Gilbert bound based F-metrics is introduced. Connections with combinatorial metrics are discussed.
Originele taal-2 | Engels |
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Pagina's (van-tot) | 1336-1341 |
Tijdschrift | IEEE Transactions on Information Theory |
Volume | 44 |
Nummer van het tijdschrift | 3 |
DOI's | |
Status | Gepubliceerd - 1998 |