A family of three-point methods of optimal order for solving nonlinear equations
- Author
- THUKRAL, R1 ; PETKOVIC, M. S2
[1] Padé Research Centre, 39 Deanswood Hill, Leeds, West Yorkshire, LS17 5JS, England, United Kingdom
[2] Faculty of Electronic Engineering, Department of Mathematics, University of Niš, 18000 Niš, Serbia - Source
Journal of computational and applied mathematics. 2010, Vol 233, Num 9, pp 2278-2284, 7 p ; ref : 15 ref
- CODEN
- JCAMDI
- ISSN
- 0377-0427
- Scientific domain
- Computer science; Mathematics
- Publisher
- Elsevier, Kidlington
- Publication country
- United Kingdom
- Document type
- Article
- Language
- English
- Author keyword
- 65H05 Computational efficiency Kung-Traub's conjecture Multipoint iterative methods Nonlinear equations Optimal order of convergence
- Keyword (fr)
- Algèbre linéaire numérique Analyse numérique Approximation optimale Borne supérieure Equation non linéaire Fonction arbitraire Fonction réelle Itération Mathématiques appliquées Méthode itérative Système linéaire Vitesse convergence 26XX 65F08 65F10 Convergence optimale
- Keyword (en)
- Numerical linear algebra Numerical analysis Optimal approximation Upper bound Non linear equation Arbitrary function Real function Iteration Applied mathematics Iterative method Linear system Convergence speed Optimal convergence
- Keyword (es)
- Algebra lineal numérica Análisis numérico Aproximación óptima Cota superior Ecuación no lineal Función arbitraria Función real Iteracción Matemáticas aplicadas Método iterativo Sistema lineal Velocidad convergencia
- Classification
- Pascal
- 001 Exact sciences and technology / 001A Sciences and techniques of general use / 001A02 Mathematics / 001A02E Mathematical analysis / 001A02E01 Real functions
- Pascal
- 001 Exact sciences and technology / 001A Sciences and techniques of general use / 001A02 Mathematics / 001A02I Numerical analysis. Scientific computation / 001A02I01 Numerical analysis / 001A02I01E Numerical linear algebra
- Discipline
- Mathematics
- Origin
- Inist-CNRS
- Database
- PASCAL
- INIST identifier
- 22500122
Sauf mention contraire ci-dessus, le contenu de cette notice bibliographique peut être utilisé dans le cadre d’une licence CC BY 4.0 Inist-CNRS / Unless otherwise stated above, the content of this bibliographic record may be used under a CC BY 4.0 licence by Inist-CNRS / A menos que se haya señalado antes, el contenido de este registro bibliográfico puede ser utilizado al amparo de una licencia CC BY 4.0 Inist-CNRS
Access to the document
Install on your browser
DOI
10.1016/j.cam.2009.10.012 
https://dx.doi.org/10.1016/j.cam.2009.10.012
"O:13:\"PanistOpenUrl\":36:{s:10:\"\u0000*\u0000openUrl\";N;s:6:\"\u0000*\u0000idc\";N;s:6:\"\u0000*\u0000fmt\";s:7:\"journal\";s:6:\"\u0000*\u0000doi\";s:25:\"10.1016\/j.cam.2009.10.012\";s:6:\"\u0000*\u0000pii\";s:0:\"\";s:7:\"\u0000*\u0000pmid\";s:0:\"\";s:9:\"\u0000*\u0000atitle\";s:80:\"A family of three-point methods of optimal order for solving nonlinear equations\";s:9:\"\u0000*\u0000jtitle\";s:48:\"Journal of computational and applied mathematics\";s:9:\"\u0000*\u0000stitle\";s:21:\"J. comput. appl. math\";s:7:\"\u0000*\u0000date\";s:4:\"2010\";s:9:\"\u0000*\u0000volume\";s:3:\"233\";s:8:\"\u0000*\u0000issue\";s:1:\"9\";s:8:\"\u0000*\u0000spage\";s:4:\"2278\";s:8:\"\u0000*\u0000epage\";s:4:\"2284\";s:8:\"\u0000*\u0000pages\";s:0:\"\";s:7:\"\u0000*\u0000issn\";s:9:\"0377-0427\";s:8:\"\u0000*\u0000eissn\";s:0:\"\";s:9:\"\u0000*\u0000aulast\";s:7:\"THUKRAL\";s:10:\"\u0000*\u0000aufirst\";s:1:\"R\";s:9:\"\u0000*\u0000auinit\";s:0:\"\";s:10:\"\u0000*\u0000auinitm\";s:0:\"\";s:5:\"\u0000*\u0000au\";a:1:{i:0;s:14:\"PETKOVIC, M. S\";}s:9:\"\u0000*\u0000aucorp\";s:0:\"\";s:7:\"\u0000*\u0000isbn\";s:0:\"\";s:8:\"\u0000*\u0000coden\";s:6:\"JCAMDI\";s:8:\"\u0000*\u0000genre\";s:7:\"article\";s:7:\"\u0000*\u0000part\";s:0:\"\";s:9:\"\u0000*\u0000btitle\";s:0:\"\";s:8:\"\u0000*\u0000title\";s:80:\"A family of three-point methods of optimal order for solving nonlinear equations\";s:8:\"\u0000*\u0000place\";s:10:\"Kidlington\";s:6:\"\u0000*\u0000pub\";s:8:\"Elsevier\";s:10:\"\u0000*\u0000edition\";s:0:\"\";s:9:\"\u0000*\u0000tpages\";s:1:\"7\";s:9:\"\u0000*\u0000series\";s:0:\"\";s:8:\"\u0000*\u0000proxy\";s:30:\"http:\/\/proxyout.inist.fr:8080\/\";s:12:\"\u0000*\u0000integrite\";b:1;}"
Panist access
"O:12:\"IstexOpenUrl\":35:{s:10:\"\u0000*\u0000openUrl\";N;s:6:\"\u0000*\u0000fmt\";s:7:\"journal\";s:6:\"\u0000*\u0000doi\";s:25:\"10.1016\/j.cam.2009.10.012\";s:6:\"\u0000*\u0000pii\";s:0:\"\";s:7:\"\u0000*\u0000pmid\";s:0:\"\";s:9:\"\u0000*\u0000atitle\";s:80:\"A family of three-point methods of optimal order for solving nonlinear equations\";s:9:\"\u0000*\u0000jtitle\";s:48:\"Journal of computational and applied mathematics\";s:9:\"\u0000*\u0000stitle\";s:21:\"J. comput. appl. math\";s:7:\"\u0000*\u0000date\";s:4:\"2010\";s:9:\"\u0000*\u0000volume\";s:3:\"233\";s:8:\"\u0000*\u0000issue\";s:1:\"9\";s:8:\"\u0000*\u0000spage\";s:4:\"2278\";s:8:\"\u0000*\u0000epage\";s:4:\"2284\";s:8:\"\u0000*\u0000pages\";s:0:\"\";s:7:\"\u0000*\u0000issn\";s:9:\"0377-0427\";s:8:\"\u0000*\u0000eissn\";s:0:\"\";s:9:\"\u0000*\u0000aulast\";s:7:\"THUKRAL\";s:10:\"\u0000*\u0000aufirst\";s:1:\"R\";s:9:\"\u0000*\u0000auinit\";s:0:\"\";s:10:\"\u0000*\u0000auinitm\";s:0:\"\";s:5:\"\u0000*\u0000au\";a:1:{i:0;s:14:\"PETKOVIC, M. S\";}s:9:\"\u0000*\u0000aucorp\";s:0:\"\";s:7:\"\u0000*\u0000isbn\";s:0:\"\";s:8:\"\u0000*\u0000coden\";s:6:\"JCAMDI\";s:8:\"\u0000*\u0000genre\";s:7:\"article\";s:7:\"\u0000*\u0000part\";s:0:\"\";s:9:\"\u0000*\u0000btitle\";s:0:\"\";s:8:\"\u0000*\u0000title\";s:80:\"A family of three-point methods of optimal order for solving nonlinear equations\";s:8:\"\u0000*\u0000place\";s:10:\"Kidlington\";s:6:\"\u0000*\u0000pub\";s:8:\"Elsevier\";s:10:\"\u0000*\u0000edition\";s:0:\"\";s:9:\"\u0000*\u0000tpages\";s:1:\"7\";s:9:\"\u0000*\u0000series\";s:0:\"\";s:8:\"\u0000*\u0000proxy\";s:30:\"http:\/\/proxyout.inist.fr:8080\/\";s:12:\"\u0000*\u0000integrite\";b:1;}"
Istex access
"O:16:\"UnpaywallOpenUrl\":35:{s:8:\"\u0000*\u0000email\";s:27:\"assistance-portail@inist.fr\";s:6:\"\u0000*\u0000fmt\";N;s:6:\"\u0000*\u0000doi\";s:25:\"10.1016\/j.cam.2009.10.012\";s:6:\"\u0000*\u0000pii\";N;s:7:\"\u0000*\u0000pmid\";N;s:9:\"\u0000*\u0000atitle\";N;s:9:\"\u0000*\u0000jtitle\";N;s:9:\"\u0000*\u0000stitle\";N;s:7:\"\u0000*\u0000date\";N;s:9:\"\u0000*\u0000volume\";N;s:8:\"\u0000*\u0000issue\";N;s:8:\"\u0000*\u0000spage\";N;s:8:\"\u0000*\u0000epage\";N;s:8:\"\u0000*\u0000pages\";N;s:7:\"\u0000*\u0000issn\";N;s:8:\"\u0000*\u0000eissn\";N;s:9:\"\u0000*\u0000aulast\";N;s:10:\"\u0000*\u0000aufirst\";N;s:9:\"\u0000*\u0000auinit\";N;s:10:\"\u0000*\u0000auinitm\";N;s:5:\"\u0000*\u0000au\";N;s:9:\"\u0000*\u0000aucorp\";N;s:7:\"\u0000*\u0000isbn\";N;s:8:\"\u0000*\u0000coden\";N;s:8:\"\u0000*\u0000genre\";N;s:7:\"\u0000*\u0000part\";N;s:9:\"\u0000*\u0000btitle\";N;s:8:\"\u0000*\u0000title\";N;s:8:\"\u0000*\u0000place\";N;s:6:\"\u0000*\u0000pub\";N;s:10:\"\u0000*\u0000edition\";N;s:9:\"\u0000*\u0000tpages\";N;s:9:\"\u0000*\u0000series\";N;s:8:\"\u0000*\u0000proxy\";s:30:\"http:\/\/proxyout.inist.fr:8080\/\";s:12:\"\u0000*\u0000integrite\";N;}"
Unpaywall access
"O:16:\"EuropePMCOpenUrl\":35:{s:10:\"\u0000*\u0000openUrl\";N;s:6:\"\u0000*\u0000fmt\";s:7:\"journal\";s:6:\"\u0000*\u0000doi\";s:25:\"10.1016\/j.cam.2009.10.012\";s:6:\"\u0000*\u0000pii\";s:0:\"\";s:7:\"\u0000*\u0000pmid\";s:0:\"\";s:9:\"\u0000*\u0000atitle\";s:80:\"A family of three-point methods of optimal order for solving nonlinear equations\";s:9:\"\u0000*\u0000jtitle\";s:48:\"Journal of computational and applied mathematics\";s:9:\"\u0000*\u0000stitle\";s:21:\"J. comput. appl. math\";s:7:\"\u0000*\u0000date\";s:4:\"2010\";s:9:\"\u0000*\u0000volume\";s:3:\"233\";s:8:\"\u0000*\u0000issue\";s:1:\"9\";s:8:\"\u0000*\u0000spage\";s:4:\"2278\";s:8:\"\u0000*\u0000epage\";s:4:\"2284\";s:8:\"\u0000*\u0000pages\";s:0:\"\";s:7:\"\u0000*\u0000issn\";s:9:\"0377-0427\";s:8:\"\u0000*\u0000eissn\";s:0:\"\";s:9:\"\u0000*\u0000aulast\";s:7:\"THUKRAL\";s:10:\"\u0000*\u0000aufirst\";s:1:\"R\";s:9:\"\u0000*\u0000auinit\";s:0:\"\";s:10:\"\u0000*\u0000auinitm\";s:0:\"\";s:5:\"\u0000*\u0000au\";a:1:{i:0;s:14:\"PETKOVIC, M. S\";}s:9:\"\u0000*\u0000aucorp\";s:0:\"\";s:7:\"\u0000*\u0000isbn\";s:0:\"\";s:8:\"\u0000*\u0000coden\";s:6:\"JCAMDI\";s:8:\"\u0000*\u0000genre\";s:7:\"article\";s:7:\"\u0000*\u0000part\";s:0:\"\";s:9:\"\u0000*\u0000btitle\";s:0:\"\";s:8:\"\u0000*\u0000title\";s:80:\"A family of three-point methods of optimal order for solving nonlinear equations\";s:8:\"\u0000*\u0000place\";s:10:\"Kidlington\";s:6:\"\u0000*\u0000pub\";s:8:\"Elsevier\";s:10:\"\u0000*\u0000edition\";s:0:\"\";s:9:\"\u0000*\u0000tpages\";s:1:\"7\";s:9:\"\u0000*\u0000series\";s:0:\"\";s:8:\"\u0000*\u0000proxy\";s:30:\"http:\/\/proxyout.inist.fr:8080\/\";s:12:\"\u0000*\u0000integrite\";b:1;}"
Europe PubMed Central access
"O:12:\"ArXivOpenUrl\":35:{s:10:\"\u0000*\u0000openUrl\";N;s:6:\"\u0000*\u0000fmt\";s:7:\"journal\";s:6:\"\u0000*\u0000doi\";s:25:\"10.1016\/j.cam.2009.10.012\";s:6:\"\u0000*\u0000pii\";s:0:\"\";s:7:\"\u0000*\u0000pmid\";s:0:\"\";s:9:\"\u0000*\u0000atitle\";s:80:\"A family of three-point methods of optimal order for solving nonlinear equations\";s:9:\"\u0000*\u0000jtitle\";s:48:\"Journal of computational and applied mathematics\";s:9:\"\u0000*\u0000stitle\";s:21:\"J. comput. appl. math\";s:7:\"\u0000*\u0000date\";s:4:\"2010\";s:9:\"\u0000*\u0000volume\";s:3:\"233\";s:8:\"\u0000*\u0000issue\";s:1:\"9\";s:8:\"\u0000*\u0000spage\";s:4:\"2278\";s:8:\"\u0000*\u0000epage\";s:4:\"2284\";s:8:\"\u0000*\u0000pages\";s:0:\"\";s:7:\"\u0000*\u0000issn\";s:9:\"0377-0427\";s:8:\"\u0000*\u0000eissn\";s:0:\"\";s:9:\"\u0000*\u0000aulast\";s:7:\"THUKRAL\";s:10:\"\u0000*\u0000aufirst\";s:1:\"R\";s:9:\"\u0000*\u0000auinit\";s:0:\"\";s:10:\"\u0000*\u0000auinitm\";s:0:\"\";s:5:\"\u0000*\u0000au\";a:1:{i:0;s:14:\"PETKOVIC, M. S\";}s:9:\"\u0000*\u0000aucorp\";s:0:\"\";s:7:\"\u0000*\u0000isbn\";s:0:\"\";s:8:\"\u0000*\u0000coden\";s:6:\"JCAMDI\";s:8:\"\u0000*\u0000genre\";s:7:\"article\";s:7:\"\u0000*\u0000part\";s:0:\"\";s:9:\"\u0000*\u0000btitle\";s:0:\"\";s:8:\"\u0000*\u0000title\";s:80:\"A family of three-point methods of optimal order for solving nonlinear equations\";s:8:\"\u0000*\u0000place\";s:10:\"Kidlington\";s:6:\"\u0000*\u0000pub\";s:8:\"Elsevier\";s:10:\"\u0000*\u0000edition\";s:0:\"\";s:9:\"\u0000*\u0000tpages\";s:1:\"7\";s:9:\"\u0000*\u0000series\";s:0:\"\";s:8:\"\u0000*\u0000proxy\";s:30:\"http:\/\/proxyout.inist.fr:8080\/\";s:12:\"\u0000*\u0000integrite\";b:1;}"
arXiv access
