Yahoo Search Busca da Web

  1. Incluindo resultados de

    Conjeevaram Seshadri
    Buscar somente Conjeeveram Seshadri

Resultado da Busca

  1. C.S.Seshadri FRS ( 29 de fevereiro de 1932 [ 1] – Chennai, 17 de julho de 2020) foi um matemático indiano. Foi diretor emérito do Instituto Matemático de Chenai, [ 2] conhecido por seu trabalho em geometria algébrica . Morreu no dia 17 de julho de 2020 em Chenai, aos 88 anos.

  2. Conjeevaram Srirangachari Seshadri FRS (29 February 1932 – 17 July 2020) was an Indian mathematician. He was the founder and director-emeritus of the Chennai Mathematical Institute, and is known for his work in algebraic geometry. The Seshadri constant is named after him.

  3. Conjeeveram Seshadri was one of the most influential mathematicians working in the area of invariant theory and its application to the theory of moduli. He made fundamental contributions to classical invariant theory, to the construction of orbit spaces and to the theory of vector bundles.

  4. Conjeevaram Srirangachari Seshadri was born on February 29, 1932, in Kanchipuram, a small temple town west of Chennai. Among the prominent temples in Kanchipuram are the Varadharaja Perumal Temple for Vishnu as well as the Ekambaranatha Temple which is the prithivi kshetra or earth abode of Shiva.

  5. Conjeevaram Srirangachari Seshadri was born on February 29, 1932, in Kanchipuram. He was the eldest among eleven children of his parents, Sri. Srirangachari (a well-known advocate in Chen-gleput, a town 60 km South of Chennai) and Srimati Chudamani. Seshadri’s entire schooling was in Chengleput.

  6. Eminent mathematician Professor CS Seshadri, known for his contributions in algebraic geometry and mathematical education, died of Parkinson’s on Friday in Chennai. He was 88.

  7. 28 de nov. de 2022 · Conjeevaram Srirangachari Seshadri was a towering figure in the mathematical horizon and a leader of mathematics in India in the post-independence era. His contributions have been central to the development of moduli problems in almost all its aspects as well as in geometric invariant theory and representation theory of algebraic groups.