Short biography of harish chandra mathematician
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Harish-Chandra obtained his degree in 1947 for his thesis Infinite irreducible representations of the Lorentz group in which he gives a complete classification of the irreducible unitary representations of SL(2,C). Before him are Friedrich Engel, Corrado Segre, George Szekeres, Georgy Adelson-Velsky, Marcel Riesz, and Oskar Perron.
Some supplementary information about Lie groups was of course demanded. ... After him are Armand Lanoux, Claude Papi, Erik Ode, Gerry Hitchens, Gregorio Blasco, and Miron Białoszewski.
Others Born in 1923
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Go to all RankingsIn India
Among people born in India, Harish-Chandra ranks 758 out of 1,861.
I add that although I owe the beginnings of my professional career to Edward Nelson, who had me appointed without any formal application or any documents at all as an instructor at Princeton right out of graduate school at Yale, and, above all, to the encouragement and suggestions of Salomon Bochner, I also have a great deal for which to thank Harish-Chandra.
The two were to become life long friends.
I discovered some time later that Harish-Chandra had earlier, when he came to the IAS with Dirac, also lived on that street, but in a rented room. ... We had a small garden and, by the time, we left four children, three when we arrived. Bhabha had been a student of Dirac in the 1930s. Soc., Providence, RI, 1991), videocassette.
Math. Math. Harish-Chandra obtained his degree in 1947 and, in the same year, he went to the USA.
Dirac visited Princeton for one year, and Harish-Chandra worked as his assistant during this time. He became one of the leading mathematicians of the twentieth century. After him are Kātyāyana (-200), J. H. C. Whitehead (1904), Radhanath Sikdar (1813), Bhama Srinivasan (1935), Shreeram Shankar Abhyankar (1930), and Raman Parimala (1948).
Indian born Mathematicians
Go to all RankingsHarish-Chandra---IISER Pune
There are at several aspects of Harish-Chandra, his life, and his work on which one can reflect: his personality; the nature of his contributions and their position in mathematics; his relation to the land of his birth.
It would have been in 1961--62, as I was beginning to reflect on the trace formula of Selberg and, in particular, attempting to evaluate the integrals that arise when using it to calculate the dimension of the space of automorphic forms, that David Lowdenslager, a young mathematician at Princeton University who not long afterwards met an unfortunate accidental death, suggested to me that it was becoming accepted that the papers of Harish-Chandra, who had begun his prolific career just a few years before, might be pertinent.
Whether he never returned to India in a serious professional way because at that time there was no place in India for someone with his professional ambitions I do not know. Also during this period he had close contact with Weil. However Harish-Chandra saw comparatively little of his supervisor, giving up attending Dirac's lecture course when he realised that Dirac was essentially reading from one of his books.
Math. I still have fond memories of our time there, where in particular in 1963--64, I worked evenings on the notes for the theory of Eisenstein series, and make a point of walking along Bank St. whenever I am going in that direction, to the wine shop or to the public library.
An afterthought: many years later Harish-Chandra and I were with our families actually neighbours but on Battle Road in Princeton, just a short walk from the Institute.
My wife and I lived in a house that was all our own, although we rented it and did not own it.