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Raj Chandra Bose

Raj Chandra Bose
Raj Chandra Bose.jpg
Raj Chandra Bose
Born (1901-06-19)19 June 1901
Calcutta, India
Died 31 October 1987(1987-10-31) (aged 86)
Fort Collins, Colorado
Residence India, U.S.
Citizenship United States
Fields Mathematics and Statistics
Institutions Colorado State University
University of North Carolina at Chapel Hill
Alma mater University of Calcutta
Doctoral students Dijen K. Ray-Chaudhuri
Sharadchandra Shankar Shrikhande
Known for

Association scheme
Bose–Mesner algebra
Euler's conjecture on Latin squares
Strongly regular graphs
Partial Geometries
Morse Code

Notable Awards Elected Fellow of the US Academy of Sciences

Association scheme
Bose–Mesner algebra
Euler's conjecture on Latin squares
Strongly regular graphs
Partial Geometries
Morse Code

Raj Chandra Bose (19 June 1901 – 31 October 1987) was an Indian American mathematician and statistician best known for his work in design theory, finite geometry and the theory of error-correcting codes in which the class of BCH codes is partly named after him. He also invented the notions of partial geometry, strongly regular graph, and started a systematic study of difference sets to construct symmetric block designs. He was notable for his work along with S. S. Shrikhande and E. T. Parker in their disproof of the famous conjecture made by Leonhard Euler dated 1782 that there do not exist two mutually orthogonal Latin squares of order 4n + 2 for every n.

Bose was born in Hoshangabad, India; he was the first of five children. His father was a physician and life was good until 1918 when his mother died in the influenza pandemic. His father died of a stroke the following year. Despite difficult circumstances, Bose continued to study securing first class in the M.A. examinations in pure mathematics at the University of Calcutta. His research was performed under the supervision of the geometry Professor Syamadas Mukhopadhyaya from Calcutta. Bose worked as a lecturer at Asutosh College, Calcutta. He published his work on the differential geometry of convex curves.


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