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Energy distance

Energy distance is a statistical distance between probability distributions. If X and Y are independent random vectors in Rd with cumulative distribution functions (cdf) F and G respectively, then the energy distance between the distributions F and G is defined to be the square root of

Applications, Energy statistics & Generalization to metric spaces

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Generalization to metric spaces

Energy statistics

Applications

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Energy distance

Nodes44
Edges43
Triples39
Avg. degree1.95
Density0.045455
Components1

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Energy distance

Top relations

related to Energy statistics · 27
Energy distance → Budapest, Characterization, Columbia, E-statistic, Energy, English Translation, Gábor, Hungary, In, Journal, Kakosyan, Klebanov, MIT, Moscow, N-distances, N-statistic, Newton's, Russian, Soviet Mathematics, Stability Problems
related to Generalization to metric spaces · 10
Energy distance → All Euclidean, An, Borel, Hilbert, If, In, Let, Negative, One, This
is a · 1
Energy distance → statistical distance between probability distributions

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Important terminology

energy distance displaystyle distributions metric hypothesis statistical applications probability distribution random negative null defined statistics testing variables distances spaces kernel

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SubjectPredicateObjectConfidenceSrc
Energy distanceis astatistical distance between probability distributions0.90text
Paretoinstance ofTests are also developed for heavy tailed distributions0.80text
Energy distancerelated to Energy statisticsE-statistic0.60section
Energy distancerelated to Energy statisticsGábor0.60section
Energy distancerelated to Energy statisticsSzékely0.60section
Energy distancerelated to Energy statisticsBudapest0.60section
Energy distancerelated to Energy statisticsHungary0.60section
Energy distancerelated to Energy statisticsMIT0.60section
Energy distancerelated to Energy statisticsYale0.60section
Energy distancerelated to Energy statisticsColumbia0.60section
Energy distancerelated to Energy statisticsThis0.60section
Energy distancerelated to Energy statisticsNewton's0.60section

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