<?xml version="1.0" encoding="utf-8"?>
<journal>
<title>Iranian Journal of Operations Research</title>
<title_fa>مجله انجمن ایرانی تحقیق در عملیات</title_fa>
<short_title>IJOR</short_title>
<subject>Basic Sciences</subject>
<web_url>http://iors.ir/journal</web_url>
<journal_hbi_system_id>0</journal_hbi_system_id>
<journal_hbi_system_user>user</journal_hbi_system_user>
<journal_id_issn>2008-1189</journal_id_issn>
<journal_id_issn_online></journal_id_issn_online>
<journal_id_pii></journal_id_pii>
<journal_id_doi>10.29252/iors</journal_id_doi>
<journal_id_iranmedex></journal_id_iranmedex>
<journal_id_magiran></journal_id_magiran>
<journal_id_sid></journal_id_sid>
<journal_id_nlai></journal_id_nlai>
<journal_id_science></journal_id_science>
<language>en</language>
<pubdate>
	<type>jalali</type>
	<year>1387</year>
	<month>2</month>
	<day>1</day>
</pubdate>
<pubdate>
	<type>gregorian</type>
	<year>2008</year>
	<month>5</month>
	<day>1</day>
</pubdate>
<volume>1</volume>
<number>1</number>
<publish_type>online</publish_type>
<publish_edition>1</publish_edition>
<article_type>fulltext</article_type>
<articleset>
	<article>


	<language>en</language>
	<article_id_doi></article_id_doi>
	<title_fa></title_fa>
	<title>ABS methods for nonlinear systems of algebraic equations</title>
	<subject_fa>Other</subject_fa>
	<subject>Other</subject>
	<content_type_fa>پژوهشی</content_type_fa>
	<content_type>Original</content_type>
	<abstract_fa></abstract_fa>
	<abstract>&lt;p align=&quot;center&quot;&gt; &lt;strong&gt;Abstract  &lt;/strong&gt;&lt;/p&gt;&lt;p align=&quot;justify&quot;&gt; &lt;font face=&quot;georgia,times new roman,times,serif&quot;&gt; This paper gives a survey of the theory and practice of nonlinear ABS methods including various types of generalizations and computer testing. We also show three applications to special problems, two of which are new.&lt;/font&gt;&lt;/p&gt;</abstract>
	<keyword_fa></keyword_fa>
	<keyword>Linear ABS methods, Huang method, Brent-Brown type methods,Petrov-Galerkin method, Newton method, quasi-Newton methods, bordered nonlinear systems, constrained optimization, primal dual interior point method</keyword>
	<start_page>50</start_page>
	<end_page>73</end_page>
	<web_url>http://iors.ir/journal/browse.php?a_code=A-10-6-3&amp;slc_lang=en&amp;sid=1</web_url>


<author_list>
	<author>
	<first_name>Óbudai</first_name>
	<middle_name></middle_name>
	<last_name>Galantai</last_name>
	<suffix></suffix>
	<first_name_fa></first_name_fa>
	<middle_name_fa></middle_name_fa>
	<last_name_fa></last_name_fa>
	<suffix_fa></suffix_fa>
	<email>galantai.aurel@nik.uni-obuda.hu</email>
	<code>000319475328460033</code>
	<orcid>000319475328460033</orcid>
	<coreauthor>Yes
</coreauthor>
	<affiliation></affiliation>
	<affiliation_fa></affiliation_fa>
	 </author>


	<author>
	<first_name></first_name>
	<middle_name></middle_name>
	<last_name>Spedicato</last_name>
	<suffix></suffix>
	<first_name_fa></first_name_fa>
	<middle_name_fa></middle_name_fa>
	<last_name_fa></last_name_fa>
	<suffix_fa></suffix_fa>
	<email></email>
	<code>000319475328460034</code>
	<orcid>000319475328460034</orcid>
	<coreauthor>No</coreauthor>
	<affiliation></affiliation>
	<affiliation_fa></affiliation_fa>
	 </author>


</author_list>


	</article>
</articleset>
</journal>
