- Author's uniq id: Pop F
- Total number of names:
- Total number of records with affiliations: 11
Florian Pop |
|
---|
<g><k>Pop F</k>
<l><g><k>Florian Pop</k>
<l><g><k><affiliation wicri:level="1"><country wicri:rule="url">Allemagne</country>
</affiliation>
</k>
<l><i>001485</i>
</l>
<n>1</n>
<t>1</t>
</g>
<g><k><affiliation wicri:level="1"><country wicri:rule="url">États-Unis</country>
</affiliation>
</k>
<l><i>000108</i>
<i>000139</i>
<i>000388</i>
<i>000416</i>
</l>
<n>4</n>
<t>4</t>
</g>
<g><k><affiliation wicri:level="2"><country xml:lang="fr">États-Unis</country>
<wicri:regionArea>Department of Mathematics, University of Pennsylvania DRL, 209 S 33rd Street, 19104, Philadelphia, PA</wicri:regionArea>
<placeName><region type="state">Pennsylvanie</region>
</placeName>
</affiliation>
</k>
<l><i>000388</i>
</l>
<n>1</n>
<t>1</t>
</g>
<g><k><affiliation wicri:level="2"><country xml:lang="fr">États-Unis</country>
<wicri:regionArea>Department of Mathematics, University of Pennsylvania, DRL, 209 S 33rd Street, 19104, Philadelphia, PA</wicri:regionArea>
<placeName><region type="state">Pennsylvanie</region>
</placeName>
</affiliation>
</k>
<l><i>000108</i>
<i>000416</i>
</l>
<n>2</n>
<t>2</t>
</g>
<g><k><affiliation wicri:level="2"><country xml:lang="fr">États-Unis</country>
<wicri:regionArea>Dept of Mathematics, University of Pennsylvania, 209 S 33rd St, 19104, Philadelphia, PA</wicri:regionArea>
<placeName><region type="state">Pennsylvanie</region>
</placeName>
</affiliation>
</k>
<l><i>000139</i>
</l>
<n>1</n>
<t>1</t>
</g>
<g><k><affiliation wicri:level="3"><country xml:lang="fr">Allemagne</country>
<wicri:regionArea>Mathematisches Institut, Universität Bonn, 53115, Bonn</wicri:regionArea>
<placeName><region type="land" nuts="1">Rhénanie-du-Nord-Westphalie</region>
<region type="district" nuts="2">District de Cologne</region>
<settlement type="city">Bonn</settlement>
</placeName>
</affiliation>
</k>
<l><i>001485</i>
</l>
<n>1</n>
<t>1</t>
</g>
<g><k><affiliation>NONE</affiliation>
</k>
<l><i>000701</i>
</l>
<n>1</n>
<t>1</t>
</g>
</l>
<n>7</n>
<t>11</t>
</g>
</l>
<n>1</n>
<t>11</t>
</g>
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