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<dc:dc xmlns:dc="http://purl.org/dc/elements/1.1/" xmlns:invenio="http://invenio-software.org/elements/1.0" xmlns:xsi="http://www.w3.org/2001/XMLSchema-instance" xsi:schemaLocation="http://www.openarchives.org/OAI/2.0/oai_dc/ http://www.openarchives.org/OAI/2.0/oai_dc.xsd"><dc:identifier>doi:10.1090/mcom/3528</dc:identifier><dc:language>eng</dc:language><dc:creator>Adell, JA</dc:creator><dc:creator>Lekuona, A</dc:creator><dc:title>Rational approximation to Euler's constant at a geometric rate of convergence</dc:title><dc:identifier>ART-2020-118885</dc:identifier><dc:description>We give a rational approximation to Euler''s constant at a geometric rate of convergence, which is easy to compute. Moreover, such an approximation is completely monotonic. The approximants are built up in terms of expectations of the harmonic numbers acting on the standard Poisson process.</dc:description><dc:date>2020</dc:date><dc:source>http://zaguan.unizar.es/record/130459</dc:source><dc:doi>10.1090/mcom/3528</dc:doi><dc:identifier>http://zaguan.unizar.es/record/130459</dc:identifier><dc:identifier>oai:zaguan.unizar.es:130459</dc:identifier><dc:relation>info:eu-repo/grantAgreement/ES/DGA/E64</dc:relation><dc:relation>info:eu-repo/grantAgreement/ES/MINECO/MTM2015-67006-P</dc:relation><dc:identifier.citation>MATHEMATICS OF COMPUTATION 89, 325 (2020), 2553-2561</dc:identifier.citation><dc:rights>by-nd</dc:rights><dc:rights>http://creativecommons.org/licenses/by-nd/3.0/es/</dc:rights><dc:rights>info:eu-repo/semantics/openAccess</dc:rights></dc:dc>

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