American Journal of Computational and Applied Mathematics

American Journal of Computational and Applied Mathematics is a peer-reviewed international journal. This journal publishes significant research papers from all branches of applied mathematical and computational sciences. It publishes original papers of high scientific value in all areas of computational and applied mathematics.

Rajinder Thukral

Editorial Board Member of American Journal of Computational and Applied Mathematics

Associate Professor, Pade Research Centre, UK

Research Areas

Numerical Analysis

Education

2001-2003Ph.DLeeds Metropolitan University, England
1991-1994MPhil Bradford University, England
1988-1989PostgraduateLeicester Polytechnic, England
1985-1988BachelorLeeds Polytechnic, England

Experience

2006-2011Pade Research Centre, Leeds, England, Reader in Computational Mathematics
2003-2006Pade Research Centre, Leeds, England, Retail manager
1999-presentRoyal Sweet Centre, Leeds, England, PostDoc in Computational Mathematics
1994-1999Pade Research Centre, Leeds, England, Research Associate in Numerical Mathematics
1979-1999Bobby Sweet Centre, Leeds, England, Retail Supervisor

Academic Achievement

Supported Research and Development in mathematics
Extended knowledge of Computational Mathematics
Refereed articles for international mathematical journals
Produced high quality research papers
Reviewed articles for international mathematical journals
Provided intensive support for mathematics

Publications: Conferences/Workshops/Symposiums/Journals/Books

[1]  Solution of integral equations using function-valued Padé approximants II, J. Numer. Algor. 3 (1992) 223-234.
[2]  Solution of integral equations using the integral Padé approximants J. Nat. Acad. Maths 12 (1998) 1-14.
[3]  A family of Padé-type approximants for accelerating the convergence of sequences. J. Comp. Appl. Maths. 102 (1999) 287-302.
[4]  Solution of integral equations using Padé type approximants J. Integral Equ. Appl. 13 (2001) 181-206.
[5]  Introduction to the improved functional epsilon algorithm J. Comp. Appl. Maths. 147 (2002) 9-25.
[6]  Similarities of the integral Padé approximants J. Appl. Maths. Comp. 135 (2003) 129-145.
[7]  A review of Padé-type approximants for accelerating the convergence of sequences. J. Ind Math. Soc. 9 (2003) 101-130.
[8]  Introduction to the improved Levin-type algorithm for accelerating the convergence of sequences. J. Appl. Maths. Comp 151 (2004) 81-93.
[9]  Similarities of the integral Padé approximants II, J. Appl. Maths and Comp. 158 (2004) 869-885.
[10]  A family of the Levin-type algorithm for accelerating the convergence of sequences. J. Ind Math. Soc. 10 (2004) 77-90.
[11]  Introduction to the new type algorithms for accelerating the convergence of sequences. J. Maths and Stat. 1 (2005) 15-23.
[12]  Development of the Levin-type algorithm for accelerating the convergence of sequences. J. Nonlinear Analysis. 64 (2006) 229-241.
[13]  Accelerations methods for functional sequences. J. Comp. Appl. Math. 1 (2006) 25-36.
[14]  Introduction to the determinantal formulae for the Levin-type algorithms, J. Appl. Math. Comp. 181 (2006) 516-526.
[15]  Further development of the new algorithms for accelerating the convergence of functional-type sequences, J. Appl. Comp. Math. 186 (2007) 749-762.
[16]  A new method for accelerating the convergence of alternating series. J. Appl. Math. Comp. 187 (2007) 1502-1510.
[17]  Development of the Overholt transformation for accelerating the convergence of sequences. J. Appl. Math. Comp. 189 (2007) 1459-1466.
[18]  Introduction to the Newton-type method for solving nonlinear equations, J. Appl. Math. Comp. 195 (2008) 663-668.
[19]  A family of the functional epsilon algorithm for accelerating the convergence of sequences. Rocky Mtn. J. Math. 38 (2008) 291-307.
[20]  Further development of the Overholt-type transformations for accelerating the convergence of functional-type sequences, J. Math. Comp. 4 (2009) 26-38.
[21]  Introduction to new fifth-order convergence for solving nonlinear equations, JCAM 4 (2009) 131-136.
[22]  Family of three-point methods of optimal order for solving nonlinear equations,Comp. Appl. Math. 233 (2010) 2278-2284.
[23]  A new third-order iterative method for solving nonlinear equations with multiple roots, J. Math. Comp. 6 (2010) 61-68.
[24]  A new eighth-order iterative method for solving nonlinear equations, J. Appl. Math. Comp. 217 (2010) 222-229.
[25]  A new Newton-type method with 3m order of convergence for solving nonlinear equations, IJCAM, 6(2011) 23-31.
[26]  A new Newton-type method with 4m order of convergence for solving nonlinear equations, IJMC, 12 (2011) 81-91.