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<bibitem type="J">   <ARLID>0503871</ARLID> <utime>20240103221918.5</utime><mtime>20190410235959.9</mtime>   <SCOPUS>85061347765</SCOPUS> <WOS>000466259100011</WOS>  <DOI>10.1016/j.dam.2019.01.024</DOI>           <title language="eng" primary="1">The cone of supermodular games on finite distributive lattices</title>  <specification> <page_count>11 s.</page_count> <media_type>P</media_type> </specification>   <serial><ARLID>cav_un_epca*0256497</ARLID><ISSN>0166-218X</ISSN><title>Discrete Applied Mathematics</title><part_num/><part_title/><volume_id>260</volume_id><volume>1 (2019)</volume><page_num>144-154</page_num><publisher><place/><name>Elsevier</name><year/></publisher></serial>    <keyword>Supermodular/submodular function</keyword>   <keyword>Coalitional game</keyword>   <keyword>Polyhedral cone</keyword>    <author primary="1"> <ARLID>cav_un_auth*0374262</ARLID>  <share>50</share> <name1>Grabisch</name1> <name2>M.</name2> <country>FR</country> </author> <author primary="0"> <ARLID>cav_un_auth*0101141</ARLID> <full_dept>Department of Decision Making Theory</full_dept>  <share>50</share> <name1>Kroupa</name1> <name2>Tomáš</name2> <institution>UTIA-B</institution> <full_dept language="cz">Matematická teorie rozhodování</full_dept> <full_dept>Department of Decision Making Theory</full_dept> <department language="cz">MTR</department> <department>MTR</department> <fullinstit>Ústav teorie informace a automatizace AV ČR, v. v. i.</fullinstit> </author>   <source> <url>http://library.utia.cas.cz/sepaarty/2019/MTR/kroupa-0503871.pdf</url> </source> <source> <url>https://www.sciencedirect.com/science/article/pii/S0166218X19300599</url>  </source>        <cas_special> <project> <ARLID>cav_un_auth*0332303</ARLID> <project_id>GA16-12010S</project_id> <agency>GA ČR</agency> <country>CZ</country> </project>  <abstract language="eng" primary="1">In this article we study supermodular functions on finite distributive lattices. Relaxing the assumption that the domain is a powerset of a finite set, we focus on geometrical properties of the polyhedral cone of such functions. Specifically, we generalize the criterion for extremality and study the face lattice of the supermodular cone. An explicit description of facets by the corresponding tight linear inequalities is provided.</abstract>     <result_subspec>WOS</result_subspec> <RIV>BA</RIV> <FORD0>10000</FORD0> <FORD1>10100</FORD1> <FORD2>10101</FORD2>    <reportyear>2020</reportyear>      <num_of_auth>2</num_of_auth>  <inst_support> RVO:67985556 </inst_support>  <permalink>http://hdl.handle.net/11104/0295691</permalink>   <confidential>S</confidential>  <unknown tag="mrcbC86"> 3+4 Article Cell Biology|Developmental Biology </unknown> <unknown tag="mrcbC91"> C </unknown>         <unknown tag="mrcbT16-e">MATHEMATICS.APPLIED</unknown> <unknown tag="mrcbT16-f">1.082</unknown> <unknown tag="mrcbT16-g">0.339</unknown> <unknown tag="mrcbT16-h">10.1</unknown> <unknown tag="mrcbT16-i">0.01299</unknown> <unknown tag="mrcbT16-j">0.559</unknown> <unknown tag="mrcbT16-k">6495</unknown> <unknown tag="mrcbT16-q">97</unknown> <unknown tag="mrcbT16-s">0.738</unknown> <unknown tag="mrcbT16-y">21.38</unknown> <unknown tag="mrcbT16-x">1.19</unknown> <unknown tag="mrcbT16-3">1466</unknown> <unknown tag="mrcbT16-4">Q2</unknown> <unknown tag="mrcbT16-5">0.858</unknown> <unknown tag="mrcbT16-6">443</unknown> <unknown tag="mrcbT16-7">Q3</unknown> <unknown tag="mrcbT16-B">38.307</unknown> <unknown tag="mrcbT16-C">42.7</unknown> <unknown tag="mrcbT16-D">Q3</unknown> <unknown tag="mrcbT16-E">Q4</unknown> <unknown tag="mrcbT16-M">0.72</unknown> <unknown tag="mrcbT16-N">Q3</unknown> <unknown tag="mrcbT16-P">42.72</unknown> <arlyear>2019</arlyear>       <unknown tag="mrcbU14"> 85061347765 SCOPUS </unknown> <unknown tag="mrcbU24"> PUBMED </unknown> <unknown tag="mrcbU34"> 000466259100011 WOS </unknown> <unknown tag="mrcbU63"> cav_un_epca*0256497 Discrete Applied Mathematics 0166-218X 1872-6771 Roč. 260 č. 1 2019 144 154 Elsevier </unknown> </cas_special> </bibitem>