Research profile

Filippo Gazzola

Works on scalar curvature and Ricci solitons.

NP-RC-1074490000-0002-3212-6279

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  1. Giovanni Catino

    1 joint worklatest 2019

  2. Paolo Mastrolia

    1 joint worklatest 2019

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Their work in this field since 2016, with the older papers the site recommends. Titles open each paper's page, with its abstract, PDF and HTML versions; Connections shows the papers closest to it. The arXiv listing has the complete record.

2019

math.DGv2arXiv:1907.08476

A conformal Yamabe problem with potential on the euclidean space

Giovanni Catino, Filippo Gazzola, Paolo Mastrolia

We consider, in the Euclidean setting, a conformal Yamabe-type equation related to a potential generalization of the classical constant scalar curvature problem and which naturally arises in the study of Ricci solitons structures. We prove existence and nonexistence results, focusing on the radial case, under some general hypothesis on the potential.

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