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In complex analysis, the Siu semicontinuity theorem implies that the Lelong number of a closed positive current on a complex manifold is semicontinuous. More precisely, the points where the Lelong number is at least some constant form a complex subvariety. This was conjectured by and proved by Siu . generalized Siu's theorem to more general versions of the Lelong number.

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  • In complex analysis, the Siu semicontinuity theorem implies that the Lelong number of a closed positive current on a complex manifold is semicontinuous. More precisely, the points where the Lelong number is at least some constant form a complex subvariety. This was conjectured by and proved by Siu . generalized Siu's theorem to more general versions of the Lelong number. (en)
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  • 37715199 (xsd:integer)
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  • 1887 (xsd:nonNegativeInteger)
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  • 951717837 (xsd:integer)
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  • Yum Tong Siu (en)
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  • Siu (en)
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  • 1973 (xsd:integer)
  • 1974 (xsd:integer)
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  • In complex analysis, the Siu semicontinuity theorem implies that the Lelong number of a closed positive current on a complex manifold is semicontinuous. More precisely, the points where the Lelong number is at least some constant form a complex subvariety. This was conjectured by and proved by Siu . generalized Siu's theorem to more general versions of the Lelong number. (en)
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  • Siu's semicontinuity theorem (en)
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