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Harish-Chandra Mehrotra FRS [1] [3] (11 October 1923 – 16 October 1983) was an Indian-American mathematician and physicist who did fundamental work in representation theory, especially harmonic analysis on semisimple Lie groups.
Jadav Chandra Chakravarti (1855–1920) Ashutosh Mukherjee (1864–1924) Ganesh Prasad (1876–1935) Swami Bharati Krishna Tirtha (1884–1960) Srinivasa Ramanujan (1887–1920) A. A. Krishnaswami Ayyangar (1892–1953) Prasanta Chandra Mahalanobis (1893–1972) Dinanath Atmaram Dalvi (1844–1897) Syamadas Mukhopadhyaya (1866-1937)
In mathematics, the Harish-Chandra isomorphism, introduced by Harish-Chandra (), is an isomorphism of commutative rings constructed in the theory of Lie algebras.The isomorphism maps the center (()) of the universal enveloping algebra of a reductive Lie algebra to the elements () of the symmetric algebra of a Cartan subalgebra that are invariant under the Weyl group.
Rahul Pandharipande (b. 1969), joined as Professor of Mathematics at Princeton University in 2002, he accepted a Professorship at ETH Zürich; Sarvadaman Chowla (1907–1995), mathematician specializing in number theory; Harish-Chandra (1923–1983), mathematician, IBM Von Neumann Professor at Institute for Advanced Study, Princeton
Kamalakara, astronomer and mathematician (1616–1700 CE) Puthumana Somayaji, astronomer and mathematician (1660–1740 CE) Jagannatha Samrat, astronomer and mathematician (1652–1744 CE) Sawai Jai Singh, ruler and astronomer, commissioned Jantar Mantar observatory (1688–1743 CE) Sankara Varman, astronomer and mathematician (1774–1839 CE)
This version is called the L 2 index theorem, and was used by Atiyah and Schmid [80] to give a geometric construction, using square integrable harmonic spinors, of Harish-Chandra's discrete series representations of semisimple Lie groups. In the course of this work they found a more elementary proof of Harish-Chandra's fundamental theorem on ...
Harish-Chandra (1978, 1999) proved a similar theorem for semisimple p-adic groups. Harish-Chandra (1955, 1956) had previously shown that any invariant eigendistribution is analytic on the regular elements of the group, by showing that on these elements it is a solution of an elliptic differential equation. The problem is that it may have ...
The Harish-Chandra Research Institute (HRI) is an institution dedicated to research in mathematics and theoretical physics, located in Prayagraj, Uttar Pradesh in India. [3] Established in 1975, HRI offers masters and doctoral program in affiliation with the Homi Bhabha National Institute .