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1Factorization Theory of Meromorphic Functions, and Related Topics (Lecture Notes in Pure & Applied Mathematics)

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“Factorization Theory of Meromorphic Functions, and Related Topics (Lecture Notes in Pure & Applied Mathematics)” Metadata:

  • Title: ➤  Factorization Theory of Meromorphic Functions, and Related Topics (Lecture Notes in Pure & Applied Mathematics)
  • Author:
  • Language: English
  • Number of Pages: Median: 194
  • Publisher: M. Dekker
  • Publish Date:
  • Publish Location: New York

“Factorization Theory of Meromorphic Functions, and Related Topics (Lecture Notes in Pure & Applied Mathematics)” Subjects and Themes:

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Access and General Info:

  • First Year Published: 1982
  • Is Full Text Available: Yes
  • Is The Book Public: No
  • Access Status: Borrowable

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Stein factorization

cohomologique des faisceaux cohérents, Première partie". Publications Mathématiques de l'IHÉS. 11. doi:10.1007/bf02684274. MR 0217085. Stein, Karl (1956)

Fermat's Last Theorem

Liouville, who later read a paper that demonstrated this failure of unique factorisation, written by Ernst Kummer. Kummer set himself the task of determining

Kamāl al-Dīn al-Fārisī

the final step by actually proving the existence of a finite prime factorisation in his first proposition" Rashed, Roshdi (2002-09-11). Encyclopedia

Bernard Maurey

VII (Denis Diderot) under Laurent Schwartz with thesis Théorèmes de factorisation pour les opérateurs linéaires à valeurs dans les espaces Lp. Maurey

Mathieu group

Mathématiques Pures et Appliquées, 6: 241–323 Mathieu, Émile (1873), "Sur la fonction cinq fois transitive de 24 quantités", Journal de Mathématiques

Timeline of scientific discoveries

(1950). "Quelques textes mathématiques de la Mission de Suse" (PDF). Bruins, E. M.; Rutten, M. (1961). Textes mathématiques de Suse. Mémoires de la Mission

Peccot Lectures

invariants des variétés symplectiques Thierry Bodineau Quelques aspects mathématiques de la coexistence de phases 2002–2003 Franck Barthe Extensions du théorème

Weil conjectures

and z 4 := z ¯ 2 {\displaystyle z_{4}:={\bar {z}}_{2}} . So, in the factorisation P 1 ( T ) = ∏ j = 1 4 ( 1 − α 1 , j T ) {\displaystyle P_{1}(T)=\prod

A¹ homotopy theory

Vladimir (1999), "A1-homotopy theory of schemes" (PDF), Publications Mathématiques de l'IHÉS, 90 (90): 45–143, doi:10.1007/BF02698831, MR 1813224, S2CID 14420180

Machin-like formula

b n , n = 1.. m {\displaystyle b_{n},n=1..m} , where all the prime factorisations of ⁠ b n 2 + 1 {\displaystyle b_{n}^{2}+1} ⁠, taken together, use a