2011
DOI: 10.4064/bc95-0-10
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Józef Marcinkiewicz (1910–1940) – on the centenary of his birth

Abstract: Abstract. Józef Marcinkiewicz's (1910Marcinkiewicz's ( -1940 name is not known by many people, except maybe a small group of mathematicians, although his influence on the analysis and probability theory of the twentieth century was enormous. This survey of his life and work is in honour of the 100 th anniversary of his birth and 70 th anniversary of his death. The discussion is divided into two periods of Marcinkiewicz's life. First, 1910First, -1933, that is, from his birth to his graduation from the Univers… Show more

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Cited by 12 publications
(5 citation statements)
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References 84 publications
(93 reference statements)
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“…(a0) follows at once from the observation that lim n x n 2 = 0. (a1) First, we reproduce the corresponding fragment from (p. 173, [34]): since…”
Section: Proofmentioning
confidence: 99%
“…(a0) follows at once from the observation that lim n x n 2 = 0. (a1) First, we reproduce the corresponding fragment from (p. 173, [34]): since…”
Section: Proofmentioning
confidence: 99%
“…Stefan Kempisty (1892Kempisty ( -1940 committed suicide in prison in 1940 during Soviet occupation which began in June 1940 and ended in 1941 when the Germans invaded Lithuania (Józwik, Maligranda, Terepeta 2017). While Zygmund reached the US in 1940 and founded an influential analytical school there (see the quote by his students given above), his student Józef Marcinkiewicz was killed as a Polish military officer in Soviet captivity (Maligranda 2011). Roughly speaking the situation is as follows.…”
Section: Records In the Files Of Spsl From 1937/38 Concerning A Possimentioning
confidence: 99%
“…Ciesielska, Maligranda 2014;Maligranda 2011 andDuda 2012. The latter publication comprises many more refugees than those from Nazi oppression, but -maybe for lack of space -it basically refrains from giving historical analysis.…”
mentioning
confidence: 99%
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“…Second, it is well-known that the maximal operator M is of weak-type (1, 1) (this was proved in 1939 independently by Wiener [W] and Marcinkiewicz-Zygmund-see [M3,Theorem 15,p. 196]), that is, there exists a constant C 3 > 1 such that ( 10) [Gr,Theorem 2.1.6] proved (10) with the constant C 3 being at most 3 n .…”
Section: Boundedness Of the Hardy-littlewood Maximal Function Onmentioning
confidence: 99%