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APPROXIMATIONS FOR VON NEUMANN AND RENYI ENTROPIES OF GRAPHS USING THE EULER-MACLAURIN FORMULA

Title
APPROXIMATIONS FOR VON NEUMANN AND RENYI ENTROPIES OF GRAPHS USING THE EULER-MACLAURIN FORMULA
Type
Article in International Scientific Journal
Year
2018
Authors
Bebiano, N
(Author)
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Susana Borges Furtado
(Author)
FEP
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da Providencia, J
(Author)
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Xu, WR
(Author)
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da Providencia, JP
(Author)
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Journal
Vol. 48
Pages: 227-242
ISSN: 1068-9613
Other information
Authenticus ID: P-00P-N3N
Abstract (EN): There have been many attempts of understanding graph structures by investigating graph entropies. In this article we investigate approximations for von Neumann and Renyi-alpha entropies of paths and rings, using the Euler-Maclaurin summation formula. For alpha an integer, the approximations become exact, and, in general, the obtained estimates have a remarkable degree of accuracy.
Language: English
Type (Professor's evaluation): Scientific
No. of pages: 16
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