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Harish Chandra Verma (born 3 April 1952), popularly known as HCV, is an Indian experimental physicist, author and emeritus professor of the Indian Institute of Technology Kanpur. In 2021, he was awarded the Padma Shri , the fourth highest civilian award, by the Government of India for his contribution to Physics Education. [ 1 ]
The Verma module is one particular such highest-weight module, one that is maximal in the sense that every other highest-weight module with highest weight is a quotient of the Verma module. It will turn out that Verma modules are always infinite dimensional; if λ {\displaystyle \lambda } is dominant integral, however, one can construct a ...
Harish-Chandra Mehrotra was born in Kanpur. [7] He was educated at B.N.S.D. College, Kanpur and at the University of Allahabad. [8] After receiving his master's degree in physics in 1940, he moved to the Indian Institute of Science, Bangalore for further studies under Homi J. Bhabha.
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Harish Chandra Verma: Science & Engineering: Uttar Pradesh 115 Sundaram Verma: Social Work: Rajasthan 116 Romesh Wadhwani: Trade & Industry – [E] 117 Suresh Wadkar: Arts: Maharashtra 118 Prem Watsa: Trade & Industry – [I] 2021 1 Gulfam Ahmed: Art: Uttar Pradesh 2 Anitha Pauldurai: Sports: Tamil Nadu 3 Subbu Arumugam: Arts: Tamil Nadu 4 ...
Harish-Chandra [4] defined the Eisenstein integral by (:::) = () (() ())where: x is an element of a semisimple group G; P = MAN is a cuspidal parabolic subgroup of G; ν is an element of the complexification of a
In mathematics, specifically in the representation theory of Lie groups, a Harish-Chandra module, named after the Indian mathematician and physicist Harish-Chandra, is a representation of a real Lie group, associated to a general representation, with regularity and finiteness conditions.
Gopakumar is a string theorist.Earlier on in his career, his research was primarily focused on large N gauge theories with David Gross, noncommutative gauge theories with Andrew Strominger and Shiraz Minwalla, and topological string theory and gauge/geometry correspondence with Cumrun Vafa and is particularly known for proposing the Gopakumar–Vafa duality and Gopakumar–Vafa invariants.