default search action
Ramandeep Behl
Person information
Refine list
refinements active!
zoomed in on ?? of ?? records
view refined list in
export refined list as
2020 – today
- 2024
- [j54]Dimple Singh, Priya Goel, Ramandeep Behl, Íñigo Sarría
:
Extension of Meir-Keeler-Khan (ψ - α) Type Contraction in Partial Metric Space. Axioms 13(9): 638 (2024) - [j53]Ramandeep Behl
Larger convergence regions for an efficient two-step iterative method. Comput. Appl. Math. 43(1): 76 (2024) - [j52]Himani Sharma, Ramandeep Behl, Munish Kansal, Higinio Ramos
A robust iterative family for multiple roots of nonlinear equations: Enhancing accuracy and handling critical points. J. Comput. Appl. Math. 444: 115795 (2024) - [j51]Kasmita Devi
The Local Convergence of a Three-Step Sixth-Order Iterative Approach with the Basin of Attraction. Symmetry 16(6): 742 (2024) - [j50]Ramandeep Behl, Ioannis K. Argyros:
Convergence of a Family of Methods with Symmetric, Antisymmetric Parameters and Weight Functions. Symmetry 16(9): 1179 (2024) - 2023
- [j49]Vinay Kanwar
A New Third-Order Family of Multiple Root-Findings Based on Exponential Fitted Curve. Algorithms 16(3): 156 (2023) - [j48]Ramandeep Behl
Approximating Multiple Roots of Applied Mathematical Problems Using Iterative Techniques. Axioms 12(3): 270 (2023) - [j47]Puneet Sharma, Higinio Ramos
A new three-step fixed point iteration scheme with strong convergence and applications. J. Comput. Appl. Math. 430: 115242 (2023) - 2022
- [j46]Ramandeep Behl
An efficient high order iterative scheme for large nonlinear systems with dynamics. J. Comput. Appl. Math. 404: 113249 (2022) - [j45]Ramandeep Behl
CMMSE: A novel scheme having seventh-order convergence for nonlinear systems. J. Comput. Appl. Math. 404: 113301 (2022) - [j44]Ramandeep Behl, Alicia Cordero, Juan R. Torregrosa
A new higher-order optimal derivative free scheme for multiple roots. J. Comput. Appl. Math. 404: 113773 (2022) - [j43]Ramandeep Behl
High order family of multivariate iterative methods: Convergence and stability. J. Comput. Appl. Math. 405: 113053 (2022) - [j42]Sunil Kumar
A Family of Derivative Free Algorithms for Multiple-Roots of Van Der Waals Problem. Symmetry 14(3): 562 (2022) - 2021
- [j41]Ramandeep Behl, Ioannis K. Argyros
On the local convergence of efficient Newton-type solvers with frozen derivatives for nonlinear equations. Comput. Math. Methods 3(6) (2021) - [j40]Ramandeep Behl
Convergence of Higher Order Jarratt-Type Schemes for Nonlinear Equations from Applied Sciences. Symmetry 13(7): 1162 (2021) - 2020
- [j39]Ramandeep Behl
A New High-Order and Efficient Family of Iterative Techniques for Nonlinear Models. Complex. 2020: 1706841:1-1706841:11 (2020) - [j38]Ali Saleh Alshomrani, Ramandeep Behl
Ball convergence for a family of eight-order iterative schemes under hypotheses only of the first-order derivative. Int. J. Comput. Math. 97(1-2): 444-454 (2020) - [j37]Ramandeep Behl
Local Convergence of Solvers with Eighth Order Having Weak Conditions. Symmetry 12(1): 70 (2020)
2010 – 2019
- 2019
- [j36]Ioannis K. Argyros, Ramandeep Behl
Local convergence of iterative methods for solving equations and system of equations using weight function techniques. Appl. Math. Comput. 347: 891-902 (2019) - [j35]Rania A. Alharbey, Hiranmoy Mondal, Ramandeep Behl
Spectral Quasi-Linearization Method for Non-Darcy Porous Medium with Convective Boundary Condition. Entropy 21(9): 838 (2019) - [j34]Ramandeep Behl
Highly efficient family of iterative methods for solving nonlinear models. J. Comput. Appl. Math. 346: 110-132 (2019) - [j33]Ali Saleh Alshomrani, Prashanth Maroju
Convergence of a Stirling-like method for fixed points in Banach spaces. J. Comput. Appl. Math. 354: 183-190 (2019) - [j32]Ramandeep Behl
An efficient optimal family of sixteenth order methods for nonlinear models. J. Comput. Appl. Math. 354: 271-285 (2019) - [j31]Ali Saleh Alshomrani, Ramandeep Behl
An optimal reconstruction of Chebyshev-Halley type methods for nonlinear equations having multiple zeros. J. Comput. Appl. Math. 354: 651-662 (2019) - [j30]Ramandeep Behl
Higher-order families of Multiple root Finding Methods Suitable for non-convergent Cases and their dynamics. Math. Model. Anal. 24(3): 422-444 (2019) - [j29]Ramandeep Behl
Local Convergence of a Family of Weighted-Newton Methods. Symmetry 11(1): 103 (2019) - [j28]Ramandeep Behl
Some Real-Life Applications of a Newly Constructed Derivative Free Iterative Scheme. Symmetry 11(2): 239 (2019) - [j27]Munish Kansal
Modified Optimal Class of Newton-Like Fourth-Order Methods for Multiple Roots. Symmetry 11(4): 526 (2019) - [j26]Ramandeep Behl
Derivative Free Fourth Order Solvers of Equations with Applications in Applied Disciplines. Symmetry 11(4): 586 (2019) - [j25]Mehdi Salimi
Sixteenth-Order Optimal Iterative Scheme Based on Inverse Interpolatory Rational Function for Nonlinear Equations. Symmetry 11(5): 691 (2019) - [j24]Rania A. Alharbey, Munish Kansal
Efficient Three-Step Class of Eighth-Order Multiple Root Solvers and Their Dynamics. Symmetry 11(7): 837 (2019) - [j23]Rania A. Alharbey, Ioannis K. Argyros, Ramandeep Behl
Ball Convergence for Combined Three-Step Methods Under Generalized Conditions in Banach Space. Symmetry 11(8): 1002 (2019) - 2018
- [j22]Abdullah Khamis Hassan Alzahrani, Ramandeep Behl
Some higher-order iteration functions for solving nonlinear models. Appl. Math. Comput. 334: 80-93 (2018) - [j21]Ramandeep Behl
An optimal and efficient general eighth-order derivative free scheme for simple roots. J. Comput. Appl. Math. 330: 666-675 (2018) - [j20]Abhimanyu Kumar, Prashanth Maroju
A family of higher order iterations free from second derivative for nonlinear equations in ℝ. J. Comput. Appl. Math. 330: 676-694 (2018) - [j19]Ramandeep Behl
An eighth-order family of optimal multiple root finders and its dynamics. Numer. Algorithms 77(4): 1249-1272 (2018) - [c1]Ramandeep Behl
Local Convergence Results for an Optimal Iterative Method for Multiple Roots. FDM 2018: 153-158 - 2017
- [j18]Ramandeep Behl
Stable high-order iterative methods for solving nonlinear models. Appl. Math. Comput. 303: 70-88 (2017) - [j17]Ramandeep Behl
A family of second derivative free fourth order continuation method for solving nonlinear equations. J. Comput. Appl. Math. 318: 38-46 (2017) - [j16]Prashanth Maroju
Some novel and optimal families of King's method with eighth and sixteenth-order of convergence. J. Comput. Appl. Math. 318: 136-148 (2017) - [j15]Young Ik Kim, Ramandeep Behl
An Optimal family of Eighth-order iterative Methods with an inverse interpolatory rational function error corrector for nonlinear equations. Math. Model. Anal. 22(3): 321-336 (2017) - 2016
- [j14]Ioannis K. Argyros
Local Convergence Analysis of an Eighth Order Scheme Using Hypothesis Only on the First Derivative. Algorithms 9(4): 65 (2016) - [j13]Young Ik Kim, Ramandeep Behl
Higher-order efficient class of Chebyshev-Halley type methods. Appl. Math. Comput. 273: 1148-1159 (2016) - [j12]Ramandeep Behl
A new highly efficient and optimal family of eighth-order methods for solving nonlinear equations. Appl. Math. Comput. 282: 175-186 (2016) - [j11]Ioannis K. Argyros, Ramandeep Behl
Newton's method on generalized Banach spaces. J. Complex. 35: 16-28 (2016) - [j10]Ramandeep Behl
An optimal fourth-order family of methods for multiple roots and its dynamics. Numer. Algorithms 71(4): 775-796 (2016) - 2015
- [j9]Ioannis K. Argyros, Ramandeep Behl
Local Convergence of an Optimal Eighth Order Method under Weak Conditions. Algorithms 8(3): 645-655 (2015) - [j8]Ioannis K. Argyros, Ramandeep Behl
Local Convergence of an Efficient High Convergence Order Method Using Hypothesis Only on the First Derivative. Algorithms 8(4): 1076-1087 (2015) - [j7]Ramandeep Behl
On developing fourth-order optimal families of methods for multiple roots and their dynamics. Appl. Math. Comput. 265: 520-532 (2015) - [j6]Ramandeep Behl
Construction of fourth-order optimal families of iterative methods and their dynamics. Appl. Math. Comput. 271: 89-101 (2015) - 2014
- [j5]Ramandeep Behl
New Highly Efficient Families of Higher-Order Methods for Simple Roots, Permitting f'(xn) = 0. Int. J. Math. Math. Sci. 2014: 264529:1-264529:12 (2014) - 2013
- [j4]Ramandeep Behl
Optimal equi-scaled families of Jarratt's method. Int. J. Comput. Math. 90(2): 408-422 (2013) - 2012
- [j3]Ramandeep Behl
Another Simple Way of Deriving Several Iterative Functions to Solve Nonlinear Equations. J. Appl. Math. 2012: 294086:1-294086:22 (2012) - 2011
- [j2]Vinay Kanwar
Simply constructed family of a Ostrowski's method with optimal order of convergence. Comput. Math. Appl. 62(11): 4021-4027 (2011) - 2010
- [j1]Vinay Kanwar, Kapil K. Sharma, Ramandeep Behl:
New Variants of Newton's Method for Nonlinear Unconstrained Optimization Problems. Intell. Inf. Manag. 2(1): 40-45 (2010)
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 21:36 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: