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Ball comparison between three fourth convergence order schemes for nonlinear equations

    Authors

    • Samundra Regmi 1
    • Ioannis Konstantinos Argyros 2
    • Santhosh George 3
    • Christopher I. Argyros 4

    1 Learning Commons, University of North Texas at Dallas, Dallas, TX, USA

    2 Department of Mathematical Sciences, Cameron University, Lawton, OK 73505, USA

    3 Department of Mathematical and Computational Sciences, National Institute of Technology Karnataka, India-575 025

    4 Department of Computing and Technology, Cameron University, Lawton, OK 73505, USA

,

Document Type : Invited paper

10.52547/CMCMA.1.1.56
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Abstract

A ball convergence comparison is developed between three Banach space valued schemes of fourth convergence order to solve nonlinear models under $\omega-$continuity conditions on the derivative.

Keywords

  • Fourth convergence order scheme
  • Banach space
  • Nonlinear model
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Computational Mathematics and Computer Modeling with Applications (CMCMA)
Volume 1, Issue 1 - Serial Number 1
June 2022
Pages 56-62
Files
  • XML
  • PDF 216.87 K
History
  • Receive Date: 18 January 2022
  • Accept Date: 11 February 2022
Share
How to cite
  • RIS
  • EndNote
  • Mendeley
  • BibTeX
  • APA
  • MLA
  • HARVARD
  • CHICAGO
  • VANCOUVER
Statistics
  • Article View: 162
  • PDF Download: 224

APA

Regmi, S. , Argyros, I. K. , George, S. and Argyros, C. I. (2022). Ball comparison between three fourth convergence order schemes for nonlinear equations. Computational Mathematics and Computer Modeling with Applications (CMCMA), 1(1), 56-62. doi: 10.52547/CMCMA.1.1.56

MLA

Regmi, S. , , Argyros, I. K. , , George, S. , and Argyros, C. I.. "Ball comparison between three fourth convergence order schemes for nonlinear equations", Computational Mathematics and Computer Modeling with Applications (CMCMA), 1, 1, 2022, 56-62. doi: 10.52547/CMCMA.1.1.56

HARVARD

Regmi, S., Argyros, I. K., George, S., Argyros, C. I. (2022). 'Ball comparison between three fourth convergence order schemes for nonlinear equations', Computational Mathematics and Computer Modeling with Applications (CMCMA), 1(1), pp. 56-62. doi: 10.52547/CMCMA.1.1.56

CHICAGO

S. Regmi , I. K. Argyros , S. George and C. I. Argyros, "Ball comparison between three fourth convergence order schemes for nonlinear equations," Computational Mathematics and Computer Modeling with Applications (CMCMA), 1 1 (2022): 56-62, doi: 10.52547/CMCMA.1.1.56

VANCOUVER

Regmi, S., Argyros, I. K., George, S., Argyros, C. I. Ball comparison between three fourth convergence order schemes for nonlinear equations. Computational Mathematics and Computer Modeling with Applications (CMCMA), 2022; 1(1): 56-62. doi: 10.52547/CMCMA.1.1.56

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