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- Extremal_length abstract "In the mathematical theory of conformal and quasiconformal mappings, the extremal length of a collection of curves is a conformal invariant of . More specifically, suppose thatis an open set in the complex plane and is a collectionof paths in and is a conformal mapping. Then the extremal length of is equal to the extremal length of the image of under . For this reason, the extremal length is a useful tool in the study of conformal mappings. Extremal length can also be useful in dimensions greater than two,but the following deals primarily with the two dimensional setting.".
- Extremal_length wikiPageID "16819101".
- Extremal_length wikiPageRevisionID "591182408".
- Extremal_length hasPhotoCollection Extremal_length.
- Extremal_length subject Category:Conformal_mapping.
- Extremal_length subject Category:Potential_theory.
- Extremal_length comment "In the mathematical theory of conformal and quasiconformal mappings, the extremal length of a collection of curves is a conformal invariant of . More specifically, suppose thatis an open set in the complex plane and is a collectionof paths in and is a conformal mapping. Then the extremal length of is equal to the extremal length of the image of under . For this reason, the extremal length is a useful tool in the study of conformal mappings.".
- Extremal_length label "Extremal length".
- Extremal_length label "極值長度".
- Extremal_length sameAs m.0407c48.
- Extremal_length sameAs Q5422297.
- Extremal_length sameAs Q5422297.
- Extremal_length wasDerivedFrom Extremal_length?oldid=591182408.
- Extremal_length isPrimaryTopicOf Extremal_length.