Dr. Praveen Agarwal
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Dr. Praveen Agarwal

Associate Professor
Anand International College of Engineering, India

Highest Degree
Ph.D. in Special Function from Anand International College of Engineering, India

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Area of Interest:

Mathematics
100%
Special Function
62%
Applied Mathematics
90%
Integral Transform
75%
Mathematical Physics
55%

Research Publications in Numbers

Books
0
Chapters
0
Articles
0
Abstracts
0

Selected Publications

  1. Agarwal, P. and S.D. Purohit, 2013. The unified pathway fractional integral formulae. J. Fract. Calculus Applic., Vol. 4. .
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  2. Agarwal, P., 2012. On new unified integrals involving appell series. Adv. Mech. Engin. Applic., 2: 115-120.
  3. Agarwal, P., 2012. On a new unified integral involving hypergeometric functions. Adv. Comput. Math. Applic., 2: 239-242.
  4. Agarwal, P., 2012. Fractional integration of the product of two h-functions and a general class of polynomials. Asian J. Applied Sci., 5: 144-153.
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  5. Agarwal, P. and M. Chand, 2012. New finite integrals involving product of Ħ-function and Srivastava Polynomial. Asian J. Math. Stat., 5: 142-149.
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  6. Agarwal, P., S. Jain and M. Chand, 2011. Finite integrals involving jacobi polynomials and I-function. Theor. Math. Appl., 1: 115-123.
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  7. Agarwal, P., 2011. On multiple integral relations involving generalized mellin-barnes type of contour integral. Tamsui Oxford J. Inform. Math. Sci., 27: 449-462.
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  8. Agarwal, P. and S. Jain, 2011. Further results on fractional calculus of srivastava polynomials. Bull. Math. Anal. Appl., 3: 167-174.
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  9. Agarwal, P., S. Jain and M. Chand, 2010. New intergral formulas involving polynomials and I-function. Proc. Math. Soc., 26: 61-68.
  10. Agarwal, P. and S. Jain, 2009. On unified finite integrals involving a multivariable polynomial and a generalized Mellin Barnes type of contour integral having general argument. Nat. Acad. Sci. Lett., 32: 281-286.
  11. Agarwal, P., 2008. On certain functional relations. Bull. Pure Appl. Math., 2: 199-205.
  12. Agarwal, P. and C.L. Koul, 2006. Relations involving Ψ-functions and H-functions of several variables. J. Indian Acad. Math., 28: 63-72.
  13. Agarwal, P. and C.L. Koul, 2005. Relations involving Ψ-functions and h-functions. South East Asian J. Math. Math. Sci., 3: 1-8.
  14. Agarwal, P. and C.L. Koul, 2004. Summation formulae involving F (3). Ganita Sandesh, 18: 125-132.
  15. Agarwal, P. and C.L. Koul, 2003. On generating functions. J. Rajasthan Acad. Phy. Sci., 2: 173-180.