- shubh@cub.ac.in
Specialization:
Algebraic Automata Theory, Graph Theory, Group and Semigroup Theory
Dr. Shubh Narayan Singh received Ph.D. degree from Department of Mathematics, Indian Institute of Technology Guwahati in 2012 (PhD Thesis Title: “Semi-Flower Automata”). His research focuses on the algebraic theory of automata and languages. In particular, he is interested in connections with Semigroup Theory, Graph Theory, and Automata Theory. He is the author of two reference papers. He has also been invited to deliver talk on “On the Rank of the Intersection of two submonoids of a free monoid” at the International Conference A^3: Abstract Algebra and Algorithms Conference, Eger, Hungary, August 14-17, 2011.
Algebraic Automata Theory, Graph Theory, Group and Semigroup Theory
Dr. Shubh Narayan Singh received Ph.D. degree from Department of Mathematics, Indian Institute of Technology Guwahati in 2012 (PhD Thesis Title: “Semi-Flower Automata”). His research focuses on the algebraic theory of automata and languages. In particular, he is interested in connections with Semigroup Theory, Graph Theory, and Automata Theory. He is the author of two reference papers. He has also been invited to deliver talk on “On the Rank of the Intersection of two submonoids of a free monoid” at the International Conference A^3: Abstract Algebra and Algorithms Conference, Eger, Hungary, August 14-17, 2011.
Experience :
Publications:
- Shubh Narayan Singh and K.V. Krishna. A sufficient condition for the Hanna Neumann property of submonoids of a free monoid, Semigroup Forum, 86(3), 537—554, 2013.
- Shubh Narayan Singh and K.V. Krishna. The rank and Hanna Neumann property of some submonoids of a free monoid, Ann. Math. Inform., 40, 113-123, 2012.
Research Highlights
Full Publication List
Publications:
- Shubh Narayan Singh and K.V. Krishna. A sufficient condition for the Hanna Neumann property of submonoids of a free monoid, Semigroup Forum, 86(3), 537—554, 2013.
- Shubh Narayan Singh and K.V. Krishna. The rank and Hanna Neumann property of some submonoids of a free monoid, Ann. Math. Inform., 40, 113-123, 2012.
