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In [[mathematics]], a '''canonical connection''' of a [[holomorphic vector bundle]] with a [[Hermitian structure]], is the unique [[metric connection]] D, such that the part which increases the anti-holomorphic type D`` annihilates holomorphic sections. |
In [[mathematics]], a '''canonical connection''' of a [[holomorphic vector bundle]] with a [[Hermitian structure]], is the unique [[metric connection]] D, such that the part which increases the anti-holomorphic type D`` annihilates holomorphic sections. |
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Revision as of 01:24, 31 May 2020
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In mathematics, a canonical connection of a holomorphic vector bundle with a Hermitian structure, is the unique metric connection D, such that the part which increases the anti-holomorphic type D`` annihilates holomorphic sections.
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