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- Analytic_capacity abstract "In complex analysis, the analytic capacity of a compact subset K of the complex plane is a number that denotes "how big" a bounded analytic function from C\K can become. Roughly speaking, γ(K) measures the size of the unit ball of the space of bounded analytic functions outside K.It was first introduced by Ahlfors in the 1940s while studying the removability of singularities of bounded analytic functions.".
- Analytic_capacity wikiPageID "727981".
- Analytic_capacity wikiPageRevisionID "549850525".
- Analytic_capacity hasPhotoCollection Analytic_capacity.
- Analytic_capacity subject Category:Analytic_functions.
- Analytic_capacity type Abstraction100002137.
- Analytic_capacity type AnalyticFunctions.
- Analytic_capacity type Function113783816.
- Analytic_capacity type MathematicalRelation113783581.
- Analytic_capacity type Relation100031921.
- Analytic_capacity comment "In complex analysis, the analytic capacity of a compact subset K of the complex plane is a number that denotes "how big" a bounded analytic function from C\K can become. Roughly speaking, γ(K) measures the size of the unit ball of the space of bounded analytic functions outside K.It was first introduced by Ahlfors in the 1940s while studying the removability of singularities of bounded analytic functions.".
- Analytic_capacity label "Analytic capacity".
- Analytic_capacity sameAs m.0364p0.
- Analytic_capacity sameAs Q4751124.
- Analytic_capacity sameAs Q4751124.
- Analytic_capacity sameAs Analytic_capacity.
- Analytic_capacity wasDerivedFrom Analytic_capacity?oldid=549850525.
- Analytic_capacity isPrimaryTopicOf Analytic_capacity.