default search action
Janak Raj Sharma
Person information
- affiliation: Longowal Institute of Engineering and Technology, Longowal, India
Refine list
refinements active!
zoomed in on ?? of ?? records
view refined list in
export refined list as
2020 – today
- 2024
- [j55]Sunil Kumar
, Janak Raj Sharma
Optimal Fourth-Order Methods for Multiple Zeros: Design, Convergence Analysis and Applications. Axioms 13(3): 143 (2024) - [j54]Harmandeep Singh
A fractional Traub-Steffensen-type method for solving nonlinear equations. Numer. Algorithms 95(3): 1103-1126 (2024) - [j53]Harmandeep Singh, Janak Raj Sharma:
An efficient class of Traub-Steffensen-type optimal order multiple root solvers. Numer. Algorithms 96(4): 1727-1754 (2024) - [j52]Sunil Kumar
An Optimal Family of Eighth-Order Methods for Multiple-Roots and Their Complex Dynamics. Symmetry 16(8): 1045 (2024) - 2023
- [j51]Harmandeep Singh
Simple yet highly efficient numerical techniques for systems of nonlinear equations. Comput. Appl. Math. 42(1) (2023) - [j50]Harmandeep Singh
Generalized convergence conditions for the local and semilocal analyses of higher order Newton-type iterations. Comput. Appl. Math. 42(8): 334 (2023) - [j49]Harmandeep Singh
Simple and Efficient Fifth order Solvers for Systems of nonlinear Problems. Math. Model. Anal. 28(1): 1-22 (2023) - [j48]Harmandeep Singh
A simple yet efficient two-step fifth-order weighted-Newton method for nonlinear models. Numer. Algorithms 93(1): 203-225 (2023) - [j47]Sunil Kumar
Numerical Solution of Nonlinear Problems with Multiple Roots Using Derivative-Free Algorithms. Symmetry 15(6): 1249 (2023) - 2022
- [j46]Janak Raj Sharma, Sunil Kumar
A class of accurate Newton-Jarratt-like methods with applications to nonlinear models. Comput. Appl. Math. 41(1) (2022) - 2021
- [j45]Janak Raj Sharma, Sunil Kumar:
An excellent numerical technique for multiple roots. Math. Comput. Simul. 182: 316-324 (2021) - 2020
- [j44]Janak Raj Sharma
Local Convergence of an Efficient Multipoint Iterative Method in Banach Space. Algorithms 13(1): 25 (2020) - [j43]Janak Raj Sharma, Deepak Kumar:
On a reduced cost derivative-free higher-order numerical algorithm for nonlinear systems. Comput. Appl. Math. 39(3) (2020) - [j42]Sunil Kumar, Deepak Kumar, Janak Raj Sharma
An Optimal Fourth Order Derivative-Free Numerical Algorithm for Multiple Roots. Symmetry 12(6): 1038 (2020) - [j41]Deepak Kumar, Janak Raj Sharma, Lorentz Jäntschi
A Novel Family of Efficient Weighted-Newton Multiple Root Iterations. Symmetry 12(9): 1494 (2020) - [j40]Deepak Kumar, Sunil Kumar, Janak Raj Sharma, Matteo d'Amore:
Generating Optimal Eighth Order Methods for Computing Multiple Roots. Symmetry 12(12): 1947 (2020) - [j39]Sunil Kumar
A Family of Derivative Free Optimal Fourth Order Methods for Computing Multiple Roots. Symmetry 12(12): 1969 (2020)
2010 – 2019
- 2019
- [j38]Deepak Kumar
An Efficient Class of Traub-Steffensen-Type Methods for Computing Multiple Zeros. Axioms 8(2): 65 (2019) - [j37]Janak Raj Sharma, Sunil Kumar, Ioannis K. Argyros:
Generalized Kung-Traub method and its multi-step iteration in Banach spaces. J. Complex. 54 (2019) - [j36]Janak Raj Sharma, Deepak Kumar:
On a class of Efficient Higher order Newton-like Methods. Math. Model. Anal. 24(1): 105-126 (2019) - [j35]Janak Raj Sharma
An Efficient Class of Traub-Steffensen-Like Seventh Order Multiple-Root Solvers with Applications. Symmetry 11(4): 518 (2019) - [j34]Janak Raj Sharma
Development of Optimal Eighth Order Derivative-Free Methods for Multiple Roots of Nonlinear Equations. Symmetry 11(6): 766 (2019) - [j33]Janak Raj Sharma
On a Reduced Cost Higher Order Traub-Steffensen-Like Method for Nonlinear Systems. Symmetry 11(7): 891 (2019) - [j32]Janak Raj Sharma
An Efficient Class of Weighted-Newton Multiple Root Solvers with Seventh Order Convergence. Symmetry 11(8): 1054 (2019) - [j31]Janak Raj Sharma
On a Class of Optimal Fourth Order Multiple Root Solvers without Using Derivatives. Symmetry 11(12): 1452 (2019) - 2018
- [j30]Janak Raj Sharma, Himani Arora:
Efficient higher order derivative-free multipoint methods with and without memory for systems of nonlinear equations. Int. J. Comput. Math. 95(5): 920-938 (2018) - [j29]Janak Raj Sharma, Deepak Kumar:
A fast and efficient composite Newton-Chebyshev method for systems of nonlinear equations. J. Complex. 49: 56-73 (2018) - 2017
- [j28]Ioannis K. Argyros
Extending the Applicability of the MMN-HSS Method for Solving Systems of Nonlinear Equations under Generalized Conditions. Algorithms 10(2): 54 (2017) - 2016
- [j27]Janak Raj Sharma:
A note on the convergence order of some recent methods for solving nonlinear equations. Appl. Math. Comput. 273: 793-796 (2016) - [j26]Janak Raj Sharma, Himani Arora:
A new family of optimal eighth order methods with dynamics for nonlinear equations. Appl. Math. Comput. 273: 924-933 (2016) - [j25]Janak Raj Sharma, Himani Arora:
Some novel optimal eighth order derivative-free root solvers and their basins of attraction. Appl. Math. Comput. 284: 149-161 (2016) - [j24]Janak Raj Sharma, Rajni Sharma, Ashu Bahl:
An improved Newton-Traub composition for solving systems of nonlinear equations. Appl. Math. Comput. 290: 98-110 (2016) - [j23]Miodrag S. Petkovic, Janak Raj Sharma:
On some efficient derivative-free iterative methods with memory for solving systems of nonlinear equations. Numer. Algorithms 71(2): 457-474 (2016) - 2015
- [j22]Janak Raj Sharma:
Improved Chebyshev-Halley methods with sixth and eighth order convergence. Appl. Math. Comput. 256: 119-124 (2015) - [j21]Janak Raj Sharma, Rajni Sharma, Nitin Kalra:
A novel family of composite Newton-Traub methods for solving systems of nonlinear equations. Appl. Math. Comput. 269: 520-535 (2015) - 2014
- [j20]Janak Raj Sharma, Himani Arora, Miodrag S. Petkovic:
An efficient derivative free family of fourth order methods for solving systems of nonlinear equations. Appl. Math. Comput. 235: 383-393 (2014) - [j19]Janak Raj Sharma, Puneet Gupta:
An Efficient Family of Traub-Steffensen-Type Methods for Solving Systems of Nonlinear Equations. Adv. Numer. Anal. 2014: 152187:1-152187:11 (2014) - [j18]Janak Raj Sharma, Himani Arora:
An efficient family of weighted-Newton methods with optimal eighth order convergence. Appl. Math. Lett. 29: 1-6 (2014) - [j17]Janak Raj Sharma, Puneet Gupta
An efficient fifth order method for solving systems of nonlinear equations. Comput. Math. Appl. 67(3): 591-601 (2014) - [j16]Janak Raj Sharma, Himani Arora:
A novel derivative free algorithm with seventh order convergence for solving systems of nonlinear equations. Numer. Algorithms 67(4): 917-933 (2014) - 2013
- [j15]Janak Raj Sharma, Himani Arora:
On efficient weighted-Newton methods for solving systems of nonlinear equations. Appl. Math. Comput. 222: 497-506 (2013) - [j14]Janak Raj Sharma
On Some Efficient Techniques for Solving Systems of Nonlinear Equations. Adv. Numer. Anal. 2013: 252798:1-252798:11 (2013) - [j13]Janak Raj Sharma, Rangan K. Guha
Improved King's methods with optimal order of convergence based on rational approximations. Appl. Math. Lett. 26(4): 473-480 (2013) - [j12]Janak Raj Sharma, Rangan K. Guha
An efficient fourth order weighted-Newton method for systems of nonlinear equations. Numer. Algorithms 62(2): 307-323 (2013) - 2012
- [j11]Janak Raj Sharma, Rangan K. Guha
Some efficient derivative free methods with memory for solving nonlinear equations. Appl. Math. Comput. 219(2): 699-707 (2012) - [j10]Rajni Sharma, Janak Raj Sharma:
An Efficient Family of Root-Finding Methods with Optimal Eighth-Order Convergence. Adv. Numer. Anal. 2012: 346420:1-346420:18 (2012) - [j9]Janak Raj Sharma, Rajni Sharma:
Modified Chebyshev-Halley type method and its variants for computing multiple roots. Numer. Algorithms 61(4): 567-578 (2012) - 2011
- [j8]Janak Raj Sharma, Rajni Sharma:
New third and fourth order nonlinear solvers for computing multiple roots. Appl. Math. Comput. 217(23): 9756-9764 (2011) - [j7]Janak Raj Sharma, Rangan K. Guha
Second-derivative free methods of third and fourth order for solving nonlinear equations. Int. J. Comput. Math. 88(1): 163-170 (2011) - 2010
- [j6]Janak Raj Sharma, Rajni Sharma:
Modified Jarratt method for computing multiple roots. Appl. Math. Comput. 217(2): 878-881 (2010) - [j5]Janak Raj Sharma, Rajni Sharma:
A new family of modified Ostrowski's methods with accelerated eighth order convergence. Numer. Algorithms 54(4): 445-458 (2010)
2000 – 2009
- 2009
- [j4]Janak Raj Sharma, Rangan K. Guha
Some variants of Hansen-Patrick method with third and fourth order convergence. Appl. Math. Comput. 214(1): 171-177 (2009) - 2007
- [j3]Janak Raj Sharma, Rangan K. Guha
A family of modified Ostrowski methods with accelerated sixth order convergence. Appl. Math. Comput. 190(1): 111-115 (2007) - 2006
- [j2]Janak Raj Sharma, R. K. Goyal:
Fourth-order derivative-free methods for solving non-linear equations. Int. J. Comput. Math. 83(1): 101-106 (2006) - 2005
- [j1]Vinay Kanwar
A new family of Secant-like method with super-linear convergence. Appl. Math. Comput. 171(1): 104-107 (2005)
Coauthor Index
manage site settings
To protect your privacy, all features that rely on external API calls from your browser are turned off by default. You need to opt-in for them to become active. All settings here will be stored as cookies with your web browser. For more information see our F.A.Q.
Unpaywalled article links
Add open access links from to the list of external document links (if available).
Privacy notice: By enabling the option above, your browser will contact the API of unpaywall.org to load hyperlinks to open access articles. Although we do not have any reason to believe that your call will be tracked, we do not have any control over how the remote server uses your data. So please proceed with care and consider checking the Unpaywall privacy policy.
Archived links via Wayback Machine
For web page which are no longer available, try to retrieve content from the of the Internet Archive (if available).
Privacy notice: By enabling the option above, your browser will contact the API of archive.org to check for archived content of web pages that are no longer available. Although we do not have any reason to believe that your call will be tracked, we do not have any control over how the remote server uses your data. So please proceed with care and consider checking the Internet Archive privacy policy.
Reference lists
Add a list of references from ,
, and
to record detail pages.
load references from crossref.org and opencitations.net
Privacy notice: By enabling the option above, your browser will contact the APIs of crossref.org, opencitations.net, and semanticscholar.org to load article reference information. Although we do not have any reason to believe that your call will be tracked, we do not have any control over how the remote server uses your data. So please proceed with care and consider checking the Crossref privacy policy and the OpenCitations privacy policy, as well as the AI2 Privacy Policy covering Semantic Scholar.
Citation data
Add a list of citing articles from and
to record detail pages.
load citations from opencitations.net
Privacy notice: By enabling the option above, your browser will contact the API of opencitations.net and semanticscholar.org to load citation information. Although we do not have any reason to believe that your call will be tracked, we do not have any control over how the remote server uses your data. So please proceed with care and consider checking the OpenCitations privacy policy as well as the AI2 Privacy Policy covering Semantic Scholar.
OpenAlex data
Load additional information about publications from .
Privacy notice: By enabling the option above, your browser will contact the API of openalex.org to load additional information. Although we do not have any reason to believe that your call will be tracked, we do not have any control over how the remote server uses your data. So please proceed with care and consider checking the information given by OpenAlex.
last updated on 2024-11-07 20:29 CET by the dblp team
all metadata released as open data under CC0 1.0 license
see also: Terms of Use | Privacy Policy | Imprint
dblp was originally created in 1993 at:
since 2018, dblp has been operated and maintained by:
the dblp computer science bibliography is funded and supported by: