<?xml version="1.0" encoding="utf-8"?>
<journal>
<title>Iranian Journal of Mathematical Sciences and Informatics</title>
<title_fa>مجله علوم ریاضی و انفورماتیک</title_fa>
<short_title>IJMSI</short_title>
<subject>Basic Sciences</subject>
<web_url>http://ijmsi.ir</web_url>
<journal_hbi_system_id>1</journal_hbi_system_id>
<journal_hbi_system_user>admin</journal_hbi_system_user>
<journal_id_issn>1735-4463</journal_id_issn>
<journal_id_issn_online>2008-9473</journal_id_issn_online>
<journal_id_pii>8</journal_id_pii>
<journal_id_doi>10.61882/ijmsi</journal_id_doi>
<journal_id_iranmedex></journal_id_iranmedex>
<journal_id_magiran></journal_id_magiran>
<journal_id_sid>14</journal_id_sid>
<journal_id_nlai>8888</journal_id_nlai>
<journal_id_science>13</journal_id_science>
<language>en</language>
<pubdate>
	<type>jalali</type>
	<year>1395</year>
	<month>1</month>
	<day>1</day>
</pubdate>
<pubdate>
	<type>gregorian</type>
	<year>2016</year>
	<month>4</month>
	<day>1</day>
</pubdate>
<volume>11</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>Fixed Point Results on $b$-Metric Space via Picard Sequences and $b$-Simulation Functions</title>
	<subject_fa>تخصصي</subject_fa>
	<subject>Special</subject>
	<content_type_fa>پژوهشي</content_type_fa>
	<content_type>Research paper</content_type>
	<abstract_fa></abstract_fa>
	<abstract>&lt;p&gt;In a recent paper, Khojasteh emph{et al.} [F. Khojasteh, S. Shukla, S. Radenovi&amp;#39;c, A new approach to the study of fixed point theorems via simulation functions, Filomat, 29 (2015), 1189-&amp;ndash;1194] presented a new class of simulation functions, say $mathcal{Z}$-contractions, with unifying power over known contractive conditions in the literature. Following this line of research, we extend and generalize their results on a $b$-metric context, by giving a new notion of&amp;nbsp; $b$-simulation function. Then, we prove and discuss some fixed point results in relation with existing ones.&lt;/p&gt;
</abstract>
	<keyword_fa></keyword_fa>
	<keyword>$b$-Metric space, Partial order, Nonlinear contraction, Fixed point, $b$-Simulation function.</keyword>
	<start_page>123</start_page>
	<end_page>136</end_page>
	<web_url>http://ijmsi.ir/browse.php?a_code=A-10-568-1&amp;slc_lang=en&amp;sid=1</web_url>


<author_list>
	<author>
	<first_name>M.</first_name>
	<middle_name></middle_name>
	<last_name>Demma</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>10031947532846002891</code>
	<orcid>10031947532846002891</orcid>
	<coreauthor>No</coreauthor>
	<affiliation>Universit`a degli Studi di Palermo</affiliation>
	<affiliation_fa></affiliation_fa>
	 </author>


	<author>
	<first_name>R.</first_name>
	<middle_name></middle_name>
	<last_name>Saadati</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>rsaadati@eml.cc</email>
	<code>10031947532846002892</code>
	<orcid>10031947532846002892</orcid>
	<coreauthor>Yes
</coreauthor>
	<affiliation>Iran University of Science and Technology</affiliation>
	<affiliation_fa></affiliation_fa>
	 </author>


	<author>
	<first_name>P.</first_name>
	<middle_name></middle_name>
	<last_name>Vetro</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>10031947532846002893</code>
	<orcid>10031947532846002893</orcid>
	<coreauthor>No</coreauthor>
	<affiliation>Universit`a degli Studi di Palermo</affiliation>
	<affiliation_fa></affiliation_fa>
	 </author>


</author_list>


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