NIT Puducherry is a
prestigious public university
established in 2010 in India. It is represented
by 81 scientists in the AD Scientific Index. The
university’s scientists are particularly concentrated in
Engineering & Technology (48 scientists), Natural Sciences (7 scientists), and Social Sciences and Humanities (2 scientists).
* Total H Index Rankings
Ranking Based
On Selection: 1
![GS Mahapatra](https://cdn.adscientificindex.com/pictures/52/298021.jpg)
Operational Research
Mathematical Biology
Fuzzy Systems
Reliability
H-Index Metrics
Total
Last 6 Years
Last 6 Years / Total
31
25
0.806
* Total H Index Rankings
Ranking Based
On Selection: 2
![Govindaraj Venkatesan](https://cdn.adscientificindex.com/pictures/a9/4538949.jpg)
Differential Equations
Fractional Calculus
Control Theory
H-Index Metrics
Total
Last 6 Years
Last 6 Years / Total
22
20
0.909
* Total H Index Rankings
Ranking Based
On Selection: 3
![V. Balakumar](https://cdn.adscientificindex.com/pictures/1c/4944805.jpg)
Numerical Analysis
Integral Equations
Differential Equations
H-Index Metrics
Total
Last 6 Years
Last 6 Years / Total
5
3
0.600
* Total H Index Rankings
Ranking Based
On Selection: 4
![Poovarasan Ravi](https://cdn.adscientificindex.com/pictures/cb/5434409.jpg)
Differential Equation
Fractional Calculus
Boundary Value Problems
H-Index Metrics
Total
Last 6 Years
Last 6 Years / Total
3
3
1.000
GS Mahapatra
NIT Puducherry
Karaikal, India
H-Index Metrics
Total
Last 6 Years
Last 6 Years / Total
31
25
0.806
Operational Research
Mathematical Biology
Fuzzy Systems
Reliability
Govindaraj Venkatesan
NIT Puducherry
Karaikal, India
H-Index Metrics
Total
Last 6 Years
Last 6 Years / Total
22
20
0.909
Differential Equations
Fractional Calculus
Control Theory
V. Balakumar
NIT Puducherry
Karaikal, India
H-Index Metrics
Total
Last 6 Years
Last 6 Years / Total
5
3
0.600
Numerical Analysis
Integral Equations
Differential Equations
Poovarasan Ravi
NIT Puducherry
Karaikal, India
H-Index Metrics
Total
Last 6 Years
Last 6 Years / Total
3
3
1.000
Differential Equation
Fractional Calculus
Boundary Value Problems