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Laplacian comparison and sub-mean-value theorem for multiplier Hermitian manifolds
Tomonori NODA, Masashi ODA
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Source: Crossref
Published: Oct 1, 2004
DOI: 10.2969/jmsj/1190905456
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In this note, we study the Laplacian comparison theorem and the sub-mean-value theorem for a special type of Hermitian manifolds called multiplier Hermitian manifolds. By conformal change of the metrics, this covers much wider objects than in the case of ordinary Kähler manifolds.
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