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Correspondence of Marcel Riesz with Swedes. Part II. file: Riesz1.tex

Correspondence of Marcel Riesz with Swedes. Part II. file: Riesz1.tex

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0.10. JOHANNES MALMQUIST 37<br />

Figure 3: Lund Cathedral School in 1949<br />

their Relativistic Form by Means <strong>of</strong> <strong>Riesz</strong> Integrals (Meddelanden från Lunds universitets<br />

matematiska seminarium, supplementary volume devoted to <strong>Marcel</strong> <strong>Riesz</strong>, 1952).<br />

0.10 Johannes Malmquist<br />

0.10.1 Postcard Huddinge Jul 1, 1919<br />

Bäste Broder<br />

Som korrekturet till Din brors afhandling ännu ej kommit mig till handa<br />

har jag tänkt mig möjligheten att det kommit bort på posten och jag sänder<br />

Dig därför ett nytt exemplar af samma korr. Vore tacksam om Du med<br />

omgående ville göra i ordning detta korr. och skicka tillbaka till mig, vi<br />

behöver trycka undan en del så att nya afhandlingar kunna sättas.<br />

22 Johannes Malmquist (1882-1952), mathematician, the best student <strong>of</strong> Gösta Mittag-<br />

Leffler in his last decade, pr<strong>of</strong>essor at KTH 1913-1952, over a long period secretary <strong>of</strong><br />

Acta. Wrote jointly <strong>with</strong> Valdemar Stenström and Sture Danielson a 3 volume treatise<br />

<strong>of</strong> analysis. In 1904 he gave a contribution to the theory <strong>of</strong> Mittag-Leffler’s E α -function<br />

by constructing an entire function which goes to 0 on all rays through the origin except<br />

the positive real axis. Otherwise, Malmquist’s research was mainly devoted to ordinary<br />

differential equations in the complex domain. For instance, he studied the global theory<br />

<strong>of</strong> first order equations <strong>of</strong> the type dy P (x, y)<br />

= , where P, Q are polynomials <strong>with</strong>out a<br />

dx Q(x, y)<br />

common divisor, to which problem he was inspired by Paul Painlevé’s lectures in Stockholm<br />

in 1913. [], [52].

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