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<bibitem type="J">   <ARLID>0504581</ARLID> <utime>20240103222020.4</utime><mtime>20190516235959.9</mtime>   <SCOPUS>85063397097</SCOPUS> <WOS>000466508300013</WOS>  <DOI>10.1002/int.22112</DOI>           <title language="eng" primary="1">Monte Carlo integration for Choquet integral</title>  <specification> <page_count>11 s.</page_count> <media_type>P</media_type> </specification>   <serial><ARLID>cav_un_epca*0256802</ARLID><ISSN>0884-8173</ISSN><title>International Journal of Intelligent Systems</title><part_num/><part_title/><volume_id>34</volume_id><volume>6 (2019)</volume><page_num>1348-1358</page_num><publisher><place/><name>Wiley</name><year/></publisher></serial>    <keyword>Choquet integral</keyword>   <keyword>mean value theorem</keyword>   <keyword>Monte Carlo integration</keyword>   <keyword>simulation</keyword>    <author primary="1"> <ARLID>cav_un_auth*0261431</ARLID> <name1>Agahi</name1> <name2>H.</name2> <country>IR</country> </author> <author primary="0"> <ARLID>cav_un_auth*0375106</ARLID>  <share>30</share> <name1>Mehri-Dehnavi</name1> <name2>H.</name2> <country>IR</country> </author> <author primary="0"> <ARLID>cav_un_auth*0101163</ARLID> <name1>Mesiar</name1> <name2>Radko</name2> <full_dept language="cz">Ekonometrie</full_dept> <full_dept>Department of Econometrics</full_dept> <department language="cz">E</department> <department>E</department> <institution>UTIA-B</institution> <full_dept>Department of Econometrics</full_dept> <fullinstit>Ústav teorie informace a automatizace AV ČR, v. v. i.</fullinstit> </author>   <source> <url>http://library.utia.cas.cz/separaty/2019/E/mesiar-0504581.pdf</url> </source> <source> <url>https://onlinelibrary.wiley.com/doi/full/10.1002/int.22112</url>  </source>        <cas_special>  <abstract language="eng" primary="1">In this paper, a numerical Monte Carlo integration for Choquet integrals is proposed by using a generalized version of mean value theorem based on Choquet integral. In special cases, this generalization can help us to have the classical Monte Carlo integration and the mean value theorem over some unbounded regions.</abstract>     <result_subspec>WOS</result_subspec> <RIV>BA</RIV> <FORD0>10000</FORD0> <FORD1>10100</FORD1> <FORD2>10103</FORD2>    <reportyear>2020</reportyear>      <num_of_auth>3</num_of_auth>  <inst_support> RVO:67985556 </inst_support>  <permalink>http://hdl.handle.net/11104/0297074</permalink>   <confidential>S</confidential>  <unknown tag="mrcbC86"> 3+4 Article Plant Sciences|Marine Freshwater Biology </unknown> <unknown tag="mrcbC91"> C </unknown>         <unknown tag="mrcbT16-e">COMPUTERSCIENCE.ARTIFICIALINTELLIGENCE</unknown> <unknown tag="mrcbT16-f">8.708</unknown> <unknown tag="mrcbT16-g">3.725</unknown> <unknown tag="mrcbT16-h">4.2</unknown> <unknown tag="mrcbT16-i">0.00456</unknown> <unknown tag="mrcbT16-j">1.052</unknown> <unknown tag="mrcbT16-k">5796</unknown> <unknown tag="mrcbT16-q">117</unknown> <unknown tag="mrcbT16-s">1.895</unknown> <unknown tag="mrcbT16-y">45.65</unknown> <unknown tag="mrcbT16-x">10.26</unknown> <unknown tag="mrcbT16-3">2338</unknown> <unknown tag="mrcbT16-4">Q1</unknown> <unknown tag="mrcbT16-5">7.780</unknown> <unknown tag="mrcbT16-6">142</unknown> <unknown tag="mrcbT16-7">Q1</unknown> <unknown tag="mrcbT16-B">75.33</unknown> <unknown tag="mrcbT16-C">96</unknown> <unknown tag="mrcbT16-D">Q1</unknown> <unknown tag="mrcbT16-E">Q1*</unknown> <unknown tag="mrcbT16-M">2.46</unknown> <unknown tag="mrcbT16-N">Q1</unknown> <unknown tag="mrcbT16-P">95.985</unknown> <arlyear>2019</arlyear>       <unknown tag="mrcbU14"> 85063397097 SCOPUS </unknown> <unknown tag="mrcbU24"> PUBMED </unknown> <unknown tag="mrcbU34"> 000466508300013 WOS </unknown> <unknown tag="mrcbU63"> cav_un_epca*0256802 International Journal of Intelligent Systems 0884-8173 1098-111X Roč. 34 č. 6 2019 1348 1358 Wiley </unknown> </cas_special> </bibitem>