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Convergence of a Family of Methods with Symmetric, Antisymmetric Parameters and Weight Functions.

Authors: Behl, Ramandeep¹ (AUTHOR) rlal@kau.edu.sa, Argyros, Ioannis K.² (AUTHOR) iargyros@cameron.edu

Source: Symmetry (20738994). Sep2024, Vol. 16 Issue 9, p1179. 16p.

Subject Terms: *NONLINEAR equations, *MATHEMATICAL models, *EQUATIONS

Two‐step iterative methods for multiple roots and their applications for solving several physical and chemical problems

Authors: Behl, Ramandeep, Bhalla, Sonia, Chun, Changbum

Source: Mathematical methods in the applied sciences. 46(8):8877-8894

Availability: http://explore.bl.uk/primo_library/libweb/action/display.do?tabs=detailsTab&gathStatTab=true&ct=display&fn=search&doc=ETOCvdc_100184361765.0x000001&indx=1&recIds=ETOCvdc_100184361765.0x000001

Extension of an Eighth-Order Iterative Technique to Address Non-Linear Problems.

Authors: Ramos, Higinio^1,2, higra@usal.es, Argyros, Ioannis K.³, iargyros@cameron.edu, Behl, Ramandeep^4,5, ramanbehl87@yahoo.in, Alshehri, Hashim⁴

Source: Axioms (2075-1680); Nov2024, Vol. 13 Issue 11, p802, 17p

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Extension of Meir-Keeler-Khan (ψ − α) Type Contraction in Partial Metric Space.

Authors: Singh, Dimple¹, dsingh@ggn.amity.edu, Goel, Priya¹, priya.goel3@student.amity.edu, Behl, Ramandeep², rlal@kau.edu.sa, Sarría, Iñigo³, inigo.sarria@unir.net

Source: Axioms (2075-1680); Sep2024, Vol. 13 Issue 9, p638, 17p

Extended convergence for a fifth‐order novel scheme free from derivatives

Authors: Behl, Ramandeep, Argyros, Ioannis K., Martínez, Eulalia, Joshi, Janak

Source: Mathematical methods in the applied sciences. 45(6):3295-3304

Availability: http://explore.bl.uk/primo_library/libweb/action/display.do?tabs=detailsTab&gathStatTab=true&ct=display&fn=search&doc=ETOCvdc_100144673405.0x000001&indx=1&recIds=ETOCvdc_100144673405.0x000001

A Study of at Least Sixth Convergence Order Methods Without or with Memory and Divided Differences for Equations Under Generalized Continuity.

Authors: Argyros, Ioannis K.¹ (AUTHOR), Behl, Ramandeep^2,3 (AUTHOR), Alharbi, Sattam^3,4 (AUTHOR) sat.alharbi@psau.edu.sa, Alotaibi, Abdulaziz Mutlaq⁴ (AUTHOR)

Source: Mathematics (2227-7390). Mar2025, Vol. 13 Issue 5, p799. 23p.

Highly efficient classes of Chebyshev-Halley type methods free from second-order derivative

Authors: Behl, Ramandeep, Kanwar, V.

Source: 2014 Recent Advances in Engineering and Computational Sciences (RAECS) Engineering and Computational Sciences (RAECS), 2014 Recent Advances in. :1-6 Mar, 2014

Relation: 2014 Recent Advances in Engineering and Computational Sciences (RAECS)

EFFICIENT OPTIMAL FAMILIES OF HIGHER-ORDER ITERATIVE METHODS WITH LOCAL CONVERGENCE

Authors: Behl, Ramandeep, Gutiérrez, J. M., Argyros, I. K., Alshomrani, A. S.

Source: Applicable Analysis and Discrete Mathematics, 2020 Dec 01. 14(3), 729-753.

Access URL: https://www.jstor.org/stable/26964992

Extended and unified local convergence of k‐step solvers for equations with applications

Authors: Behl, Ramandeep, Argyros, Ioannis K., Alshomrani, Ali Saleh

Source: Mathematical methods in the applied sciences. 44(9):7747-7755

Availability: http://explore.bl.uk/primo_library/libweb/action/display.do?tabs=detailsTab&gathStatTab=true&ct=display&fn=search&doc=ETOCvdc_100120661539.0x000001&indx=1&recIds=ETOCvdc_100120661539.0x000001

An extended study of two multistep higher order convergent methods for solving nonlinear equations.

Authors: Behl, Ramandeep¹ (AUTHOR), Argyros, Ioannis K.² (AUTHOR), Martinez De Mendivil, Iñigo Sarria³ (AUTHOR) inigo.sarria@unir.net

Source: Mathematical Methods in the Applied Sciences. Oct2024, p1. 19p.

Subject Terms: *OPERATOR equations, *BANACH spaces, *NONLINEAR equations, *EQUATIONS

Local Convergence Results for an Optimal Iterative Method for Multiple Roots
Finite difference methods: theory and applications (International conference)

Authors: Behl, Ramandeep, Martínez, Eulalia, Cevallos, Fabricio, Alshomrani, Ali Saleh

Source: Lecture notes in computer science. 11386:153-158

Availability: http://explore.bl.uk/primo_library/libweb/action/display.do?tabs=detailsTab&gathStatTab=true&ct=display&fn=search&doc=ETOCCN604792537&indx=1&recIds=ETOCCN604792537

A new three-step fixed point iteration scheme with strong convergence and applications

Authors: Sharma, Puneet, Ramos, Higinio, Behl, Ramandeep, Kanwar, Vinay

Source: Journal of computational and applied mathematics. 430

Availability: http://explore.bl.uk/primo_library/libweb/action/display.do?tabs=detailsTab&gathStatTab=true&ct=display&fn=search&doc=ETOCvdc_100190050758.0x000001&indx=1&recIds=ETOCvdc_100190050758.0x000001

Local convergence of iterative methods for solving equations and system of equations using weight function techniques

Authors: Argyros, Ioannis K., Behl, Ramandeep, Tenreiro Machado, J.A., Alshomrani, Ali Saleh

Source: In Applied Mathematics and Computation 15 April 2019 347:891-902

Approximating Multiple Roots of Applied Mathematical Problems Using Iterative Techniques.

Authors: Behl, Ramandeep¹ (AUTHOR), Arora, Himani² (AUTHOR), Martínez, Eulalia³ (AUTHOR) eumarti@mat.upv.es, Singh, Tajinder² (AUTHOR)

Source: Axioms (2075-1680). Mar2023, Vol. 12 Issue 3, p270. 11p.

Subject Terms: *NONLINEAR operators, *NONLINEAR equations, *MULTIPLICITY (Mathematics), *ITERATIVE methods (Mathematics)

A general class of optimal eighth-order derivative free methods for nonlinear equations

Authors: Behl, Ramandeep, Alshomrani, Ali Saleh, Chun, Changbum

Source: JOURNAL OF MATHEMATICAL CHEMISTRY. 58(4):854-867

Availability: http://explore.bl.uk/primo_library/libweb/action/display.do?tabs=detailsTab&gathStatTab=true&ct=display&fn=search&doc=ETOCvdc_100171559604.0x000001&indx=1&recIds=ETOCvdc_100171559604.0x000001

An efficient family of Chebyshev–Halley's methods for system of nonlinear equations

Authors: Behl, Ramandeep

Source: JOURNAL OF MATHEMATICAL CHEMISTRY. 58(4):868-885

Availability: http://explore.bl.uk/primo_library/libweb/action/display.do?tabs=detailsTab&gathStatTab=true&ct=display&fn=search&doc=ETOCvdc_100171559612.0x000001&indx=1&recIds=ETOCvdc_100171559612.0x000001