A remark on the manifold {Mathematical expression} with Bérard-Bergery's metric

Takashi Koda

doi:10.1007/BF00773548

A remark on the manifold {Mathematical expression} with Bérard-Bergery's metric

Takashi Koda^*

^*この論文の責任著者

数学科

研究成果: ジャーナルへの寄稿 › 学術論文 › 査読

9 被引用数 (Scopus)

抄録

Bérard-Bergery has constructed a non-Kähler Einstein Hermitian metric g with positive scalar curvature on {Mathematical expression}. We prove that g is a weakly *-Einstein metric with nonconstant positive *-scalar curvature.

本文言語	英語
ページ（範囲）	323-329
ページ数	7
ジャーナル	Annals of Global Analysis and Geometry
巻	11
号	4
DOI	https://doi.org/10.1007/BF00773548
出版ステータス	出版済み - 1993/11

ASJC Scopus 主題領域

分析
政治学と国際関係論
幾何学とトポロジー

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10.1007/BF00773548

引用スタイル

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title = "A remark on the manifold {Mathematical expression} with B{\'e}rard-Bergery's metric",

abstract = "B{\'e}rard-Bergery has constructed a non-K{\"a}hler Einstein Hermitian metric g with positive scalar curvature on {Mathematical expression}. We prove that g is a weakly *-Einstein metric with nonconstant positive *-scalar curvature.",

keywords = "Einstein metric, Hermitian manifolds, MSC 1991: MSC 1991, 53C55, 53C25",

author = "Takashi Koda",

year = "1993",

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doi = "10.1007/BF00773548",

language = "英語",

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AU - Koda, Takashi

PY - 1993/11

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N2 - Bérard-Bergery has constructed a non-Kähler Einstein Hermitian metric g with positive scalar curvature on {Mathematical expression}. We prove that g is a weakly *-Einstein metric with nonconstant positive *-scalar curvature.

AB - Bérard-Bergery has constructed a non-Kähler Einstein Hermitian metric g with positive scalar curvature on {Mathematical expression}. We prove that g is a weakly *-Einstein metric with nonconstant positive *-scalar curvature.

KW - Einstein metric

KW - Hermitian manifolds

KW - MSC 1991: MSC 1991, 53C55, 53C25

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U2 - 10.1007/BF00773548

DO - 10.1007/BF00773548

M3 - 学術論文

AN - SCOPUS:0013257352

SN - 0232-704X

VL - 11

SP - 323

EP - 329

JO - Annals of Global Analysis and Geometry

JF - Annals of Global Analysis and Geometry

IS - 4

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A remark on the manifold {Mathematical expression} with Bérard-Bergery's metric

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