Strict \(p\)-negative type of a metric space
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Publication:707875
DOI10.1007/s11117-009-0035-2zbMath1213.46022arXiv0901.0695OpenAlexW2088786027MaRDI QIDQ707875
Publication date: 8 October 2010
Published in: Positivity (Search for Journal in Brave)
Full work available at URL: https://arxiv.org/abs/0901.0695
Related Items (18)
Asymptotic behaviour of the empirical distance covariance for dependent data ⋮ Asymptotic negative type properties of finite ultrametric spaces ⋮ ROUNDNESS PROPERTIES OF ULTRAMETRIC SPACES ⋮ Negative-type diversities, a multi-dimensional analogue of negative-type metrics ⋮ Estimating the gap of finite metric spaces of strict \(p\)-negative type ⋮ Distance covariance in metric spaces ⋮ Supremal \(p\)-negative type of vertex transitive graphs ⋮ Manifold energy two-sample test ⋮ Metric trees of generalized roundness one ⋮ COMPARING THE GENERALISED ROUNDNESS OF METRIC SPACES ⋮ On the supremal \(p\)-negative type of finite metric spaces ⋮ On the gap of finite metric spaces of \(p\)-negative type ⋮ Distance matrices of subsets of the Hamming cube ⋮ Model-free two-sample test for network-valued data ⋮ Second errata to: ``Distance covariance in metric spaces ⋮ Polygonal equalities and virtual degeneracy in \(L_p\)-spaces ⋮ The geometry of two-valued subsets of Lp -spaces ⋮ Additive combination spaces
Cites Work
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- Enhanced negative type for finite metric trees
- Corrigendum to: ``Enhanced negative type for finite metric trees [J. Funct. Anal. 254, No. 9, 2336-2364 (2008)]
- Generalized roundness and negative type
- Finite metric spaces of strictly negative type
- Embeddings of non-commutative \(L_p\)-spaces into non-commutative \(L_1\)-spaces, \(1<p<2\)
- On the generalized roundness of finite metric spaces
- On a problem of Smirnov
- Remarks to Maurice Frechet's article ``Sur la definition axiomatique d'une classe d'espaces vectoriels distancies applicables vectoriellement sur l'espace de Hilbert
- On certain metric spaces arising from euclidean spaces by a change of metric and their imbedding in Hilbert space
- Hyperbolic spaces are of strictly negative type
- Uniform Embeddings into Hilbert Space and a Question of Gromov
- Coarse embeddings of metric spaces into Banach spaces
- Metric Spaces and Positive Definite Functions
- A new concept in distance geometry with applications to spherical subsets
- Geometry of cuts and metrics
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