P Kannan - meaning and definition. What is P Kannan
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What (who) is P Kannan - definition

INDIAN MATHEMATICIAN
Ravi Kannan

P. Kannan         
INDIAN POLITICIAN
P. Kannan (Tamil Nadu politician)
P. Kannan ( – 16 September 2016) was an Indian politician and former Member of Parliament elected from Tamil Nadu.
K. Kannan         
FOOTBALLER
Kuniuraman Kannan; K Kannan
Kuniuraman Kannan sometimes spelt Kunjuraman Kannan, more popularly known as K. Kannan is a Singaporean football forward who played for Singapore.
P′′         
PRIMITIVE COMPUTER PROGRAMMING LANGUAGE
Language P"; Language P''; P Prime Prime; P prime prime; P''; P"
P′′ (P double prime) is a primitive computer programming language created by Corrado BöhmBöhm, C.: "On a family of Turing machines and the related programming language", ICC Bull.

Wikipedia

Ravindran Kannan

Ravindran Kannan (Tamil: ரவீந்திரன் கண்ணன்; born 12 March 1953, Madras) is a Principal Researcher at Microsoft Research India, where he leads the algorithms research group. He is also the first adjunct faculty of Computer Science and Automation Department of Indian Institute of Science.

Before joining Microsoft, he was the William K. Lanman Jr. Professor of Computer Science and Professor of Applied Mathematics at Yale University. He has also taught at MIT, CMU and IISc. The ACM Special Interest Group on Algorithms and Computation Theory (SIGACT) presented its 2011 Knuth Prize to Ravi Kannan for developing influential algorithmic techniques aimed at solving long-standing computational problems. He also served on the Mathematical Sciences jury for the Infosys Prize in 2012 and 2013.

Ravi Kannan did his B.Tech at IIT, Bombay. He received his PhD in 1980 at Cornell University under Leslie Earl Trotter, Jr. His research interests include Algorithms, Theoretical Computer Science and Discrete Mathematics as well as Optimization. His work has mainly focused on efficient algorithms for problems of a mathematical (often geometric) flavor that arise in Computer Science. He has worked on algorithms for integer programming and the geometry of numbers, random walks in n-space, randomized algorithms for linear algebra and learning algorithms for convex sets.