Dr. T. P. Singh being associated as a Mathematics faculty with the Engineering & Technology institutes for the last twenty years has a special liking for Applied Mathematics and Engineering Mathematics.

Reversible Logic Gates has emerged as a promising technology having its application in low power CMOS (Complementary Metal-Oxide Semiconductor), quantum computing, nanotechnology and optical computing. Dr. Singh is working on Group theoretical aspects (Discrete Mathematics) of reversible logic gates. They are a building block for constructing arbitrary reversible Boolean networks and therefore are the key to reversible digital computers. Such Computers can operate without heat production.

Dr. Singh is also working on the applications of lattice theory to solve problems pertaining to distributed systems.

Currently, Dr. Singh is working on Mathematical Modeling of Oil Slick Growth and Oil Spill. In the majority of cases, a mathematical model is the only available tool for a rapid computation of the spilled oil fate, and for simulation of the various cleanup operations. Either difference equation or differential equation based mathematical models can be used to find the size of a growing oil slick.

Specialization:
Applied Mathematics

Research Interest:
Mathematical Modeling, Engineering Mathematics.