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- Farrell–Markushevich_theorem abstract "In mathematics, the Farrell–Markushevich theorem, proved independently by O. J. Farrell (1899–1981) and A. I. Markushevich (1908–1979) in 1934, is a result concerning the approximation in mean square of holomorphic functions on a bounded open set in the complex plane by complex polynomials. It states that complex polynomials form a dense subspace of the Bergman space of a domain bounded by a simple closed Jordan curve. The Gram–Schmidt process can be used to construct an orthonormal basis in the Bergman space and hence an explicit form of the Bergman kernel, which in turn yields an explicit Riemann mapping function for the domain.".
- Farrell–Markushevich_theorem wikiPageID "36992485".
- Farrell–Markushevich_theorem wikiPageLength "3699".
- Farrell–Markushevich_theorem wikiPageOutDegree "15".
- Farrell–Markushevich_theorem wikiPageRevisionID "675190731".
- Farrell–Markushevich_theorem wikiPageWikiLink Bergman_kernel.
- Farrell–Markushevich_theorem wikiPageWikiLink Bergman_space.
- Farrell–Markushevich_theorem wikiPageWikiLink Carathéodory_kernel_theorem.
- Farrell–Markushevich_theorem wikiPageWikiLink Category:Operator_theory.
- Farrell–Markushevich_theorem wikiPageWikiLink Category:Theorems_in_complex_analysis.
- Farrell–Markushevich_theorem wikiPageWikiLink Category:Theorems_in_functional_analysis.
- Farrell–Markushevich_theorem wikiPageWikiLink Complex_plane.
- Farrell–Markushevich_theorem wikiPageWikiLink Graduate_Studies_in_Mathematics.
- Farrell–Markushevich_theorem wikiPageWikiLink Gram–Schmidt_process.
- Farrell–Markushevich_theorem wikiPageWikiLink Holomorphic_function.
- Farrell–Markushevich_theorem wikiPageWikiLink Jordan_curve_theorem.
- Farrell–Markushevich_theorem wikiPageWikiLink Mathematics.
- Farrell–Markushevich_theorem wikiPageWikiLink Mergelyans_theorem.
- Farrell–Markushevich_theorem wikiPageWikiLink Riemann_mapping_theorem.
- Farrell–Markushevich_theorem wikiPageWikiLink Runges_theorem.
- Farrell–Markushevich_theorem wikiPageWikiLinkText "Farrell–Markushevich theorem".
- Farrell–Markushevich_theorem wikiPageUsesTemplate Template:Citation.
- Farrell–Markushevich_theorem wikiPageUsesTemplate Template:Reflist.
- Farrell–Markushevich_theorem subject Category:Operator_theory.
- Farrell–Markushevich_theorem subject Category:Theorems_in_complex_analysis.
- Farrell–Markushevich_theorem subject Category:Theorems_in_functional_analysis.
- Farrell–Markushevich_theorem hypernym Result.
- Farrell–Markushevich_theorem type Function.
- Farrell–Markushevich_theorem type Physic.
- Farrell–Markushevich_theorem type Theorem.
- Farrell–Markushevich_theorem comment "In mathematics, the Farrell–Markushevich theorem, proved independently by O. J. Farrell (1899–1981) and A. I. Markushevich (1908–1979) in 1934, is a result concerning the approximation in mean square of holomorphic functions on a bounded open set in the complex plane by complex polynomials. It states that complex polynomials form a dense subspace of the Bergman space of a domain bounded by a simple closed Jordan curve.".
- Farrell–Markushevich_theorem label "Farrell–Markushevich theorem".
- Farrell–Markushevich_theorem sameAs Q5436274.
- Farrell–Markushevich_theorem sameAs m.0n44d54.
- Farrell–Markushevich_theorem sameAs Farrell–Markusjevitjs_sats.
- Farrell–Markushevich_theorem sameAs Q5436274.
- Farrell–Markushevich_theorem wasDerivedFrom Farrell–Markushevich_theorem?oldid=675190731.
- Farrell–Markushevich_theorem isPrimaryTopicOf Farrell–Markushevich_theorem.