Assistant Professor
Department of Mathematics, School of Computer Science & Artificial Intelligence
VNIT, Nagpur
20 years
Computational numerical methods
Numerical Analysis
Mail: t.kirankumar@sru.edu.in
Doctor of Philosophy (Ph.D) in Mathematics with the specialization in numerical analysis from VNIT, Nagpur
M.Sc.(Mathematics) from Kakatiya University, Warangal
B.Sc.(Maths,Physics,Chemistry) from Kakatiya University, Warangal
Assistant Professor at SR University, from 2020-06-01 to Till Date.
Assistant Professor at SR Engineering College, from 2013-10-01 to 2020-05-31.
Assistant Professor at Varadha Reddy College of Engineering, from 2008-11-01 to 2013-09-30.
Lecturer at SR Degree and PG College, from 2003-06-01 to 2008-10-31.
Kiran Thula and Pradip Roul (2018) A high order B-spline collocation method for solving nonlinear singular boundary value problems arising in engineering and applied science. Mediterranean Journal of Mathematics, Springer, 15:176, SCIE. DOI:10.1007/s00009-018-1220-y
Pradip Roul and Kiran Thula (2018) A new high-order numerical method for solving singular two-point boundary value problems. Journal of Computational and Applied Mathematics, Elsevier, 343, 556-574, SCI. DOI:10.1016/j.cam.2018.04.056.
Pradip Roul and Kiran Thula (2019) A fourth-order B-spline collocation method and its error analysis for Bratu-type and Lane-Emden problems. International Journal of Computer Mathematics, Taylor and Francis, VOL. 96, NO. 1, 85?104, SCIE. DOI:10.1080/00207160.2017.1417592.
Pradip Roul, Kiran Thula and VMK Prasad Goura (2019) An optimal sixth-order quartic B-spline collocation method for solving Bratu-type and Lane-Emden?type problems. Mathematical Methods in the Applied Sciences, Wiley, 42, 2613?2630, SCI. DOI:10.1002/mma.5537
Pradip Roul, Kiran Thula and RaviAgarwal (2019) Non-optimal fourth-order and optimal sixth-order B-spline collocation methods for Lane-Emden boundary value problems. AppliedNumericalMathematics, Elsevier, 145, 342?360, SCI. DOI:10.1016/j.apnum.2019.05.004
Kiran Thula (2022) A Sixth-Order Numerical Method Based on Shishkin Mesh for Singularly Perturbed Boundary Value Problems. Iranian Journal of Science and Technology, Transactions A: Science, Springer, 46(1), 161-171, SCIE. DOI:10.1007/s40995-020-00952-x