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<journal-meta>
<journal-id journal-id-type="publisher">global-journal-of-science-frontier-research-f-mathematics-decision</journal-id>
<journal-title-group>
<journal-title>Global Journal of Science Frontier Research - F: Mathematics &amp; Decision</journal-title>
</journal-title-group>
<issn publication-format="print">0975-5896</issn>
<issn publication-format="electronic">2249-4626</issn>
<publisher><publisher-name>Global Journals Publishing Group Incorporated</publisher-name></publisher>
<self-uri xlink:href="https://globaljournals.org/journal-seo-export/jats/59129.xml" />
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<article-meta>
<article-id pub-id-type="publisher-id">59129</article-id>
<title-group>
<article-title>Unified Local Convergence for some High Order Methods with one Parameter</article-title>
</title-group>
<contrib-group>
<contrib contrib-type="author"><name><surname>George</surname><given-names>Santhosh</given-names></name><xref ref-type="aff" rid="aff1" />
</contrib>
<contrib contrib-type="author"><name><surname>Argyros</surname><given-names>Ioannis K.</given-names></name></contrib>
</contrib-group>
<aff id="aff1">INDIA</aff>
<pub-date publication-format="electronic" date-type="pub" iso-8601-date="2017-11-29">
<day>29</day>
<month>11</month>
<year>2017</year>
</pub-date>
<volume>17</volume>
<issue>F8</issue>
<fpage>51</fpage>
<lpage>58</lpage>
<abstract><p>The aim of this paper is to extend the applicability of some Chebyshev-Halley-type method with one parameter for solving nonlinear equations under weaker than before hypotheses on the second derivative.</p></abstract>
<kwd-group kwd-group-type="author-generated">
<kwd>chebyshev-halley methods</kwd>
<kwd>banach space</kwd>
<kwd>local convergence.</kwd>
</kwd-group>
<self-uri content-type="pdf" xlink:href="https://globaljournals.org/GJSFR_Volume17/5-Unified-Local-Convergence.pdf" />
<self-uri content-type="html" xlink:href="https://globaljournals.org/scholarly-articles/unified-local-convergence-for-some-high-order-methods-with-one-parameter/" />
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<title>Full Text</title>
<p>The aim of this paper is to extend the applicability of some Chebyshev-Halley-type method with one parameter for solving nonlinear equations under weaker than before hypotheses on the second derivative.</p>
</sec>
</body>
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