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                  <mods:namePart>Beltrán, Carlos</mods:namePart>
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                  <mods:namePart>de la Torre, Victor</mods:namePart>
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                  <mods:namePart>Lizarte, Fatima</mods:namePart>
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               <mods:abstract>In this paper, we get the sharpest known to date lower bounds for the minimal Green energy&#xd;
of the compact harmonic manifolds of any dimension. Our proof generalizes previous ad-hoc&#xd;
arguments for the most basic harmonic manifold, i.e. the sphere, extending it to the general&#xd;
case and remarkably simplifying both the conceptual approach and the computations.</mods:abstract>
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                  <mods:topic>Teoria del potencial (Matemàtica)</mods:topic>
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               <mods:subject>
                  <mods:topic>Superfícies de Riemann</mods:topic>
               </mods:subject>
               <mods:subject>
                  <mods:topic>Teoria de l'aproximació</mods:topic>
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               <mods:subject>
                  <mods:topic>Potential theory (Mathematics)</mods:topic>
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                  <mods:topic>Riemann surfaces</mods:topic>
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               <mods:subject>
                  <mods:topic>Approximation theory</mods:topic>
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                  <mods:title>Lower Bound for the Green Energy of Point Configurations in Harmonic Manifolds</mods:title>
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