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- Hilbert_metric abstract "In mathematics, the Hilbert metric, also known as the Hilbert projective metric, is an explicitly defined distance function on a bounded convex subset of the n-dimensional Euclidean space Rn. It was introduced by David Hilbert (1895) as a generalization of the Cayley's formula for the distance in the Cayley–Klein model of hyperbolic geometry, where the convex set is the n-dimensional open unit ball. Hilbert's metric has been applied to Perron–Frobenius theory and to constructing Gromov hyperbolic spaces.".
- Hilbert_metric wikiPageID "22154619".
- Hilbert_metric wikiPageRevisionID "467010533".
- Hilbert_metric authorlink "David Hilbert".
- Hilbert_metric first "David".
- Hilbert_metric hasPhotoCollection Hilbert_metric.
- Hilbert_metric last "Hilbert".
- Hilbert_metric year "1895".
- Hilbert_metric subject Category:Metric_geometry.
- Hilbert_metric comment "In mathematics, the Hilbert metric, also known as the Hilbert projective metric, is an explicitly defined distance function on a bounded convex subset of the n-dimensional Euclidean space Rn. It was introduced by David Hilbert (1895) as a generalization of the Cayley's formula for the distance in the Cayley–Klein model of hyperbolic geometry, where the convex set is the n-dimensional open unit ball.".
- Hilbert_metric label "Hilbert metric".
- Hilbert_metric label "Hilbert-Metrik".
- Hilbert_metric sameAs Hilbert-Metrik.
- Hilbert_metric sameAs m.05q6cx4.
- Hilbert_metric sameAs Q5761213.
- Hilbert_metric sameAs Q5761213.
- Hilbert_metric wasDerivedFrom Hilbert_metric?oldid=467010533.
- Hilbert_metric isPrimaryTopicOf Hilbert_metric.