Results 31 to 40 of about 25,145 (258)
Blind Deconvolution of Seismic Data Using f-Divergences
This paper proposes a new approach to the seismic blind deconvolution problem in the case of band-limited seismic data characterized by low dominant frequency and short data records, based on Csiszár’s f-divergence.
Bing Zhang, Jing-Huai Gao
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NLO fragmentation functions for a quark into a spin-singlet quarkonium: same flavor case
In the paper, we calculate the fragmentation functions for c → η c and b → η b up to next-to-leading-order (NLO) QCD accuracy. The ultraviolet divergences in the real corrections are removed through operator renormalization under the modified min- imal ...
Xu-Chang Zheng +2 more
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Fragmentation functions for gluon into B c or B c ∗ $$ {B}_c^{\ast } $$ meson
In the paper, we calculate the fragmentation functions for g → B c and g → B c ∗ $$ {B}_c^{\ast } $$ . The ultraviolet divergences in the calculation are removed through the renormalization of the operator definition of the fragmentation functions under ...
Xu-Chang Zheng +2 more
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Refinement of the Jensen integral inequality
In this paper we give a refinement of Jensen’s integral inequality and its generalization for linear functionals. We also present some applications in Information Theory.
Sever Dragomir Silvestru +2 more
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Quantum $f$-divergences in von Neumann algebras I. Standard $f$-divergences
We make a systematic study of standard $f$-divergences in general von Neumann algebras. An important ingredient of our study is to extend Kosaki's variational expression of the relative entropy to an arbitary standard $f$-divergence, from which most of ...
Hiai, Fumio
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Non‐commutative ‐divergence functional [PDF]
We introduce the non‐commutative f‐divergence functional urn:x-wiley:dummy:mana201200194:equation:mana201200194-math-0002for an operator convex function f, where and are continuous fields of Hilbert space operators and study its properties. We establish some relations between the perspective of an operator convex function f and the non‐commutative f‐
Moslehian, Mohammad Sal, Kian, Mohsen
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Quantum $f$-divergences in von Neumann algebras II. Maximal $f$-divergences
As a continuation of the paper [20] on standard $f$-divergences, we make a systematic study of maximal $f$-divergences in general von Neumann algebras. For maximal $f$-divergences, apart from their definition based on Haagerup's $L^1$-space, we present ...
Hiai, Fumio
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The accurate detection of collapsed buildings is of great significance for post-disaster rescue and reconstruction. High-resolution optical images are important data sources for identifying collapsed buildings, and the identification accuracy mainly ...
Ruoyang Liu, Wenquan Zhu, Xinyi Yang
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Law invariant risk measures and information divergences
Aone-to-one correspondence is drawnbetween lawinvariant risk measures and divergences,which we define as functionals of pairs of probability measures on arbitrary standard Borel spaces satisfying a few natural properties.
Lacker Daniel
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On Data-Processing and Majorization Inequalities for f-Divergences with Applications
This paper is focused on the derivation of data-processing and majorization inequalities for f-divergences, and their applications in information theory and statistics.
Igal Sason
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