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      <dc:title>An equivariant version of the monodromy zeta function</dc:title>
      <dc:creator>Melle Hernández, Alejandro</dc:creator>
      <dc:creator>Gusein-Zade, Sabir Medgidovich</dc:creator>
      <dc:creator>Luengo Velasco, Ignacio</dc:creator>
      <dc:description>We offer an equivariant version of the classical monodromy zeta function of a singularity as a series with coefficients from the Grothendieck ring of finite G-sets tensored by the field of rational numbers. Main two ingredients of the definition are equivariant Lefschetz numbers and the λ-structure on the Grothendieck ring of finite G-sets. We give an A’Campo type formula for the equivariant zeta function.</dc:description>
      <dc:date>2023-06-20T09:29:56Z</dc:date>
      <dc:date>2023-06-20T09:29:56Z</dc:date>
      <dc:date>2008</dc:date>
      <dc:type>journal article</dc:type>
      <dc:identifier>0065-9290</dc:identifier>
      <dc:identifier>https://hdl.handle.net/20.500.14352/49731</dc:identifier>
      <dc:identifier>http://www.ams.org/bookstore/trans2series</dc:identifier>
      <dc:language>eng</dc:language>
      <dc:relation>007-00593</dc:relation>
      <dc:relation>05-7805</dc:relation>
      <dc:relation>047.011.2004.026</dc:relation>
      <dc:relation>06-01-91063</dc:relation>
      <dc:relation>67908-C02-02</dc:relation>
      <dc:rights>open access</dc:rights>
      <dc:publisher>American Mathematical Society</dc:publisher>
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