Results 11 to 20 of about 1,282,659 (318)
Additivity and non-additivity of multipartite entanglement measures [PDF]
We study the additivity property of three multipartite entanglement measures, i.e. the geometric measure of entanglement (GM), the relative entropy of entanglement and the logarithmic global robustness. First, we show the additivity of GM of multipartite
Acín A +31 more
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On the f-divergence for non-additive measures
The f-divergence evaluates the dissimilarity between two probability distributions defined in terms of the Radon-Nikodym derivative of these two probabilities. The f-divergence generalizes the Hellinger distance and the Kullback-Leibler divergence among other divergence functions. In this paper we define an analogous function for non-additive measures.
V. Torra, Y. Narukawa, M. Sugeno
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A Philosophical Foundation of Non-Additive Measure and Probability [PDF]
In this paper, non-additivity of a set function is interpreted as a method to express relations between sets which are not modeled in a set theoretic way.
Maaß, Sebastian
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Coherent updating of non-additive measures
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Enrique Miranda, Ignacio Montes
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Non-Additive Quantity Measurement Model
This work considers a model for measuring non-additive quantities, in particular a model for subjective measurement. The purpose of this work was to develop the measurement theory and form of a measurement model that uses the corrected S. Stevens measurement model.A generalized structure was considered that included an empirical system, a mathematical ...
Romanchak, V. M., Serenkov, P. S.
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On non-additive measures of inaccuracy [PDF]
H. C. Gupta, B. D. Sharma
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Simplest non-additive measures of quantum resources [PDF]
Given an arbitrary state $ $ and some figure of merit ${\cal E}( )$, it is usually a hard problem to determine the value of ${\cal E}( ^{\otimes N})$. One noticeable exception is the case of additive measures, for which we simply have ${\cal E}( ^{\otimes N}) = Ne$, with $e\equiv {\cal E}( )$.
L. F. Melo, Fernando Parisio
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On Independence For Non-Additive Measures, With a Fubini Theorem [PDF]
Submitted - sswp940 ...
Paolo Ghirardato
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Background Genetic connectedness is classically used as an indication of the risk associated with breeding value comparisons across management units because genetic evaluations based on best linear unbiased prediction rely for their success on sufficient
Mehdi Momen, Gota Morota
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Compatibilities between continuous semilattices
We define compatibilities between continuous semilattices as Scott continuous functions from their pairwise cartesian products to $\{0,1\}$ that are zero preserving in each variable.
O.Ya. Mykytsey, K.M. Koporkh
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