Definition of Markushevich. Meaning of Markushevich. Synonyms of Markushevich

Here you will find one or more explanations in English for the word Markushevich. Also in the bottom left of the page several parts of wikipedia pages related to the word Markushevich and, of course, Markushevich synonyms and on the right images related to the word Markushevich.

Definition of Markushevich

No result for Markushevich. Showing similar results...

Meaning of Markushevich from wikipedia

- Aleksei Ivanovich Markushevich (Russian: Алексей Иванович Маркушевич; 2 April [O.S. 20 March] 1908, Petrozavodsk – 7 June 1979, Moscow) was a Soviet mathematician...
- In functional analysis, a Markushevich basis (sometimes M-basis) is a biorthogonal system that is both complete and total. Let X {\displaystyle X} be Banach...
- 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...
- basis) Schauder basis (in a Banach space) Dual basis Biorthogonal system (Markushevich basis) Orthonormal basis in an inner-product space Orthogonal polynomials...
- ISBN 978-0356025056.{{cite book}}: CS1 maint: date and year (link) Markushevich, A. I. (1966). The Remarkable Sine Function. New York: American Elsevier...
- Institutions Moscow State University Steklov Institute of Mathematics Doctoral advisor Nikolai Luzin Doctoral students Mstislav Keldysh Aleksei Markushevich...
- the Theory of Functions of a Complex Variable). (1951, in Russian). Markushevich, A. I., Theory of Functions of a Complex Variable, (Prentice-Hall, 1965)...
- Bracken & Miller 2014, pp. 386–387 Kaufmann & Schwitters 2011, p. 220 Markushevich 2015 Sahai & Bist 2002, p. 21 Maddocks 2008, p. 131 Barrera-Mora 2023...
- ISBN 978-3-642-20544-6, retrieved 2022-04-27 (page 6) Ahlfors 1979 Solomentsev 2001; Markushevich 1965 "Logarithmic branch point - Encyclopedia of Mathematics". www.encyclopediaofmath...
- Polynomials. Look up polynomial in Wiktionary, the free dictionary. Markushevich, A.I. (2001) [1994], "Polynomial", Encyclopedia of Mathematics, EMS Press...