Diversities are a generalization of metric spaces in which a non-negative value is assigned to all finite subsets of a set, rather than just to pairs of points. Here we provide an analogue of the theory of negative-type metrics for diversities.
Dec 9, 2019
Sep 18, 2018 · Abstract:Diversities are a generalization of metric spaces in which a non-negative value is assigned to all finite subsets of a set, ...
Negative-type diversities are introduced, and it is shown that lower bounds for embeddings of negative-type metrics into L1 can be extended to diversities ...
Mar 10, 2019 · We introduce negative type diversities, and show that, as in the metric space case, they are a generalization of $L_1$-embeddable diversities.
Dec 9, 2019 · Here we provide an analogue of the theory of negative-type metrics for diversities. We intro- duce negative-type diversities, and show that ...
Diversities are a generalization of metric spaces in which a non-negative value is assigned to all finite subsets of a set, rather than just to pairs of ...
Diversities are a generalization of metric spaces in which a non-negative value is assigned to all finite subsets of a set, rather than just to pairs of ...
Negative-Type Diversities, a Multi-dimensional Analogue of Negative-Type Metrics. Article. Dec 2019. Pei Wu · David Bryant · Paul ...
Nies, P. Tupper. Negative type diversities, a multi-dimensional analogue of negative type metrics. Pei Wu, D. Bryant, P. Tupper.
Negative type diversities, a multi-dimensional analogue of negative type metrics Journal of Geometric Analysis. Larcombe, M.J., Jordan, G.J., Bryant, D ...