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            <subfield code="a">Latorre Larrodé, Adela</subfield>
            <subfield code="u">Universidad de Zaragoza</subfield>
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            <subfield code="a">On generalized gauduchon nilmanifolds</subfield>
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            <subfield code="a">We construct invariant generalized Gauduchon metrics on the product of two complex nilmanifolds that do not necessarily admit this kind of metrics. In particular, we prove that the product of a locally conformal Kähler nilmanifold and a balanced nilmanifold admits a generalized Gauduchon metric. In complex dimension 4, generalized Gauduchon nilmanifolds with (the highest possible) nilpotency step are given, as well as 3-step and 4-step examples for which the center of their underlying Lie algebras does not contain any non-trivial J-invariant ideal. These examples show strong differences between the SKT and the generalized Gauduchon geometries of nilmanifolds.</subfield>
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            <subfield code="g">54, Part A (2017), 151-164 [15 p.]</subfield>
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