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- Cartan's_lemma_(potential_theory) abstract "In potential theory, a branch of mathematics, Cartan's lemma, named after Henri Cartan, is a bound on the measure and complexity of the set on which a logarithmic Newtonian potential is small. The following statement can be found in Levin's book.Let μ be a finite positive Borel measure on the complex plane C with μ(C) = n. Let u(z) be the logarithmic potential of μ:Given H ∈ (0, 1), there exist discs of radius ri such thatandfor all z outside the union of these discs.".
- Cartan's_lemma_(potential_theory) wikiPageID "27429912".
- Cartan's_lemma_(potential_theory) wikiPageRevisionID "363936109".
- Cartan's_lemma_(potential_theory) hasPhotoCollection Cartan's_lemma_(potential_theory).
- Cartan's_lemma_(potential_theory) subject Category:Complex_analysis.
- Cartan's_lemma_(potential_theory) comment "In potential theory, a branch of mathematics, Cartan's lemma, named after Henri Cartan, is a bound on the measure and complexity of the set on which a logarithmic Newtonian potential is small. The following statement can be found in Levin's book.Let μ be a finite positive Borel measure on the complex plane C with μ(C) = n. Let u(z) be the logarithmic potential of μ:Given H ∈ (0, 1), there exist discs of radius ri such thatandfor all z outside the union of these discs.".
- Cartan's_lemma_(potential_theory) label "Cartan's lemma (potential theory)".
- Cartan's_lemma_(potential_theory) sameAs m.0c0149f.
- Cartan's_lemma_(potential_theory) sameAs Q5047039.
- Cartan's_lemma_(potential_theory) sameAs Q5047039.
- Cartan's_lemma_(potential_theory) wasDerivedFrom Cartan's_lemma_(potential_theory)?oldid=363936109.
- Cartan's_lemma_(potential_theory) isPrimaryTopicOf Cartan's_lemma_(potential_theory).