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- Einstein–Hermitian_vector_bundle abstract "In differential geometry, an Einstein–Hermitian vector bundle is a Hermitian vector bundle over a Hermitian manifold whose metric is an Einstein–Hermitian metric, meaning that it satisfies the Einstein condition that the mean curvature, considered as an endomorphism of the vector bundle, is a constant times the identity operator. Einstein–Hermitian vector bundles were introduced by Kobayashi (1980, section 6).The Kobayashi–Hitchin correspondence implies that Einstein–Hermitian vector bundles are closely related to stable vector bundles. For example, every irreducible Einstein–Hermitian vector bundle over a compact Kaehler manifold is stable.".
- Einstein–Hermitian_vector_bundle wikiPageID "37851636".
- Einstein–Hermitian_vector_bundle wikiPageRevisionID "569347107".
- Einstein–Hermitian_vector_bundle authorlink "Shoshichi Kobayashi".
- Einstein–Hermitian_vector_bundle last "Kobayashi".
- Einstein–Hermitian_vector_bundle loc "section 6".
- Einstein–Hermitian_vector_bundle year "1980".
- Einstein–Hermitian_vector_bundle subject Category:Albert_Einstein.
- Einstein–Hermitian_vector_bundle subject Category:Vector_bundles.
- Einstein–Hermitian_vector_bundle comment "In differential geometry, an Einstein–Hermitian vector bundle is a Hermitian vector bundle over a Hermitian manifold whose metric is an Einstein–Hermitian metric, meaning that it satisfies the Einstein condition that the mean curvature, considered as an endomorphism of the vector bundle, is a constant times the identity operator.".
- Einstein–Hermitian_vector_bundle label "Einstein–Hermitian vector bundle".
- Einstein–Hermitian_vector_bundle sameAs Einstein%E2%80%93Hermitian_vector_bundle.
- Einstein–Hermitian_vector_bundle sameAs Q5349809.
- Einstein–Hermitian_vector_bundle sameAs Q5349809.
- Einstein–Hermitian_vector_bundle wasDerivedFrom Einstein–Hermitian_vector_bundle?oldid=569347107.