{"id":11237,"date":"2015-08-07T11:47:54","date_gmt":"2015-08-07T11:47:54","guid":{"rendered":"https:\/\/stage.kse.ua\/news\/2015-08-07-pavlo-procopovuch\/"},"modified":"2015-08-07T11:47:54","modified_gmt":"2015-08-07T11:47:54","slug":"2015-08-07-pavlo-procopovuch","status":"publish","type":"news","link":"https:\/\/kse.ua\/en\/news\/2015-08-07-pavlo-procopovuch\/","title":{"rendered":"Pavlo Prokopovych presented his new paper in Cambridge"},"content":{"rendered":"

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Pavlo Prokopovych<\/a><\/b>,\u00a0KSE Associate Professor, Senior Economist,\u00a0presented his new paper entitled\u00a0“Majorized correspondences and equilibrium existence in discontinuous games”<\/b>\u00a0at the 15th Society for the Advancement of Economic Theory (SAET) Conference on Current Trends of Economics at the University of Cambridge. Event took place at United Kingdom from 27th till 31st of July.<\/div>\n
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You can read a small adbstract of the paper:<\/div>\n
“This paper is aimed at widening the scope of applications of majorized correspondences. A new class of majorized correspondences — domain U-majorized correspondences — is introduced. For them, a maximal element existence theorem is established. Then, sufficient conditions for the existence of an equilibrium in qualitative games are provided. They are used to show the existence of a pure strategy Nash equilibrium in compact quasiconcave games that are either correspondence secure or correspondence transfer continuous<\/i>“<\/div>\n
<\/div>\n
The paper is fully accessible to all users at libraries and institutions that have purchased a\u00a0SpringerLink<\/a>\u00a0license.<\/div>\n<\/div>\n","protected":false},"excerpt":{"rendered":"

Pavlo Prokopovych, KSE Associate Professor, Senior Economist, presented his new paper entitled “Majorized correspondences and equilibrium existence in discontinuous games” at the 15th Society for the Advancement of Economic Theory (SAET) Conference on Current Trends of Economics at the University of Cambridge. Event took place at United Kingdom from 27th till 31st of July. 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