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<doi_batch_id>-4d90550d17f4602e089-6ca3</doi_batch_id>
<timestamp>20220318044837467</timestamp>
<depositor>
  <depositor_name>hyperscienceij@gmail.com:rcrl</depositor_name> 
  <email_address>hyperscienceij@gmail.com</email_address>
</depositor>
<registrant>WEB-FORM</registrant> 
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<journal>
<journal_metadata>   <full_title>Hyperscience International Journals</full_title>   <abbrev_title>HIJ</abbrev_title>   <issn media_type='electronic'>28213300</issn> </journal_metadata> <journal_issue>  <publication_date media_type='online'>     <month>03</month>     <day>01</day>     <year>2022</year>   </publication_date>   <journal_volume>     <volume>2</volume>   </journal_volume>   <issue>1</issue> </journal_issue><!-- ============== --> <journal_article publication_type='full_text'>   <titles>     <title>λ-Symmetry and Integrating Factor For x ̈(f(t,x)+g(t,x)x ̇)e^x</title>   </titles>   <contributors>      <organization sequence='first' contributor_role='author'>School of Mathematics, Iran University of Science and Technology, Narmak-16, Tehran, I.R. Iran</organization>    <person_name sequence='first' contributor_role='author'>      <given_name>M</given_name>      <surname>Nadjafikhah</surname>    </person_name>  </contributors>    <jats:abstract xml:lang='en'>         <jats:p>In this paper, we will calculate an integrating factor, first integral, and reduce the order of the non-Linear second-order ODEs , through the λ-symmetry method. Moreover, we compute an integrating factor, first integral and reduce the order for particular cases of this equation.</jats:p>     </jats:abstract>  <publication_date media_type='online'>     <month>03</month>     <day>01</day>     <year>2022</year>   </publication_date>   <pages>     <first_page>7</first_page>     <last_page>13</last_page>   </pages>   <doi_data>     <doi>10.55672/hij2022pp7-13</doi>     <resource>https://hscience.org/index.php/hij/article/view/14</resource>   </doi_data> </journal_article>
</journal>
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</doi_batch>
