Georges Julien Giraud[3] (22 July 1889[1] – 16 March 1943) was a French mathematician, working in potential theory, partial differential equations, singular integrals and singular integral equations:[4] he is mainly known for his solution of the regular oblique derivative problem and also for his extension to n–dimensional (n ≥ 2) singular integral equations of the concept of symbol of a singular integral, previously introduced by Solomon Mikhlin.[5]
^ abAccording to the brief commemoration by Bertrand (1943b, p. 629): the "Georges Giraud" entry in the Enciclopedia Treccani states that he was born on 11 July 1889, and Tampieri (2014, p. 88) uses this source.
^According to Bertrand (1943b, p. 629) and to the "Georges Giraud" entry in the Enciclopedia Treccani.
^According to the year 1939 list of corresponding members of the "Geometry" section of the French Academy, this was his full name: however, he simply sign himself as "Georges Giraud" in all his scientific works.
^See (Tricomi 1967, p. 21) and (Tampieri 2014, p. 89 and p. 90).
^He announced his results in the short communication (Giraud 1936), without proof and acknowledging the previous work of Mikhlin. As a matter of fact, it was Mikhlin who gave the first proofs of these formulas, completing his work on the 2-dimensional theory: see (Mikhlin 1965, p. 9) or the entry "Singular integrals" for a comprehensive historical survey.
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Huberty, Michel; Giraud, Alain; Magdelaine, F. et B. (1981). L'Allemagne Dynastique, Tome III (in French). Le Perreux: Alain Giraud. p. 85. ISBN 978-2-901138-03-7...
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Michel; Giraud, Alain; Magdelaine, F. et B. (1981) L'Allemagne Dynastique. Volume 3: Brunswick-Nassau-Schwarzbourg. Le Perreux-sur-Marne: Giraud. ISBN 2-901138-03-9...
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