{"id":423,"date":"2015-10-16T19:57:08","date_gmt":"2015-10-16T17:57:08","guid":{"rendered":"http:\/\/vmdok.org.rs\/vajgen\/?p=423"},"modified":"2015-10-16T19:57:08","modified_gmt":"2015-10-16T17:57:08","slug":"mgr-papp-zoltan","status":"publish","type":"post","link":"http:\/\/vmdok.org.rs\/vajgen\/2015\/10\/mgr-papp-zoltan\/","title":{"rendered":"MGR. PAPP ZOLT\u00c1N"},"content":{"rendered":"<p style=\"text-align: justify;\"><a href=\"http:\/\/vmdok.org.rs\/vajgen\/wp-content\/uploads\/2015\/09\/pappz.png\"><img loading=\"lazy\" decoding=\"async\" class=\"alignleft  wp-image-146\" src=\"http:\/\/vmdok.org.rs\/vajgen\/wp-content\/uploads\/2015\/09\/pappz.png\" alt=\"pappz\" width=\"148\" height=\"187\" srcset=\"http:\/\/vmdok.org.rs\/vajgen\/wp-content\/uploads\/2015\/09\/pappz.png 171w, http:\/\/vmdok.org.rs\/vajgen\/wp-content\/uploads\/2015\/09\/pappz-119x150.png 119w\" sizes=\"auto, (max-width: 148px) 100vw, 148px\" \/><\/a>1979-ben sz\u00fcletett Topoly\u00e1n, jelenleg Szabadk\u00e1n \u00e9l. 2008 \u00f3ta a Szabadkai M\u0171szaki Szakf\u0151iskola tan\u00e1rseg\u00e9de, majd el\u0151ad\u00f3ja, ahol r\u00e9szt vesz magyar \u00e9s szerb nyelven a matematikai anal\u00edzis, a sz\u00e1m\u00edt\u00e1stechnika alapjai \u00e9s a numerikus matematika t\u00e1rgyak oktat\u00e1s\u00e1ban. Magiszteri diplom\u00e1t az \u00dajvid\u00e9ki Egyetem Term\u00e9szettudom\u00e1nyi-matematikai Kara Matematika Tansz\u00e9ken szerzett. PhD-tanulm\u00e1nyait ugyanezen int\u00e9zm\u00e9ny doktori iskol\u00e1j\u00e1ban folytatta numerikus matematika t\u00e9mak\u00f6rben. <strong>Kutat\u00e1si t\u00e9m\u00e1ja:<\/strong> numerikus optimiz\u00e1ci\u00f3. Tov\u00e1bbi kutat\u00e1si ter\u00fcletek: nemline\u00e1ris egyenletrendszerek numerikus megold\u00e1sa, nemline\u00e1ris komplement\u00e1ris probl\u00e9m\u00e1k numerikus megold\u00e1sa \u00e9s alkalmaz\u00e1sa a k\u00f6zgazdas\u00e1g ter\u00fclet\u00e9n. A szerb nyelv mint k\u00f6rnyezetnyelv mellett k\u00f6z\u00e9pfok\u00fa angol nyelvtud\u00e1ssal rendelkezik.<\/p>\n<p style=\"text-align: justify;\"><strong>Tudom\u00e1nyter\u00fclet:<\/strong> term\u00e9szettudom\u00e1nyok, matematika- \u00e9s sz\u00e1m\u00edt\u00e1studom\u00e1nyok, numerikus optimiz\u00e1ci\u00f3<br \/>\nE-mail: papzoli@vts.su.ac.rs<\/p>\n<p style=\"text-align: justify;\"><strong>A doktori \u00e9rtekez\u00e9s t\u00e9m\u00e1ja:<\/strong><br \/>\nSz\u00e1mos val\u00f3s jelens\u00e9g tanulm\u00e1nyoz\u00e1s\u00e1hoz matematikai modelleket kell \u00e9p\u00edteni, amelyek nagy dimenzi\u00f3j\u00fa nemline\u00e1ris egyenletrendszerekb\u0151l \u00e1llnak. A nagy dimenzi\u00f3j\u00fa egyenletrendszerek megold\u00e1sa m\u00e9g a korszer\u0171, gyors sz\u00e1m\u00edt\u00f3g\u00e9pek sz\u00e1m\u00e1ra is kih\u00edv\u00e1st jelent, ez\u00e9rt sz\u00fcks\u00e9g van olyan algoritmusokra, amelyek numerikus m\u00f3don ar\u00e1nylag gyorsan \u00e9s megfelel\u0151 pontoss\u00e1ggal oldj\u00e1k meg ezeket a rendszereket. A kutat\u00e1s f\u0151 c\u00e9lja olyan algoritmus l\u00e9trehoz\u00e1sa, amely bizonyos felt\u00e9telek mellett m\u00e9g a nagy dimenzi\u00f3j\u00fa (t\u00f6bb t\u00edzezer ismeretlenb\u0151l \u00e1ll\u00f3) egyenletrendszerekkel is megbirk\u00f3zik, \u00e9s a konvergenciasebess\u00e9ge is elfogadhat\u00f3. Mivel az algoritmus nem haszn\u00e1lja a rendszer f\u00fcggv\u00e9ny\u00e9nek deriv\u00e1ltj\u00e1t, ez\u00e9rt ez a m\u00f3dszer olyan egyenletrendszerekre is alkalmazhat\u00f3, amelyeknek f\u00fcggv\u00e9nyei nem deriv\u00e1lhat\u00f3k.<\/p>\n<p><strong>Jelent\u0151sebb publik\u00e1ci\u00f3k:<\/strong><br \/>\nZ. Pap 2011: \u201eComputing Economic Equilibria by a Homotopy Method\u201d. \u2013 CINTY 2011. Proceedings of 12th ieee International Symposium on Computational Intelligence and Informatics. 143\u2013148. o.<\/p>\n<p>Z. Pap 2011: \u201eAn Interior-point Method for Computing Economic Equilibria\u201d. \u2013 SISY 2011. Proceedings of 9th International Symposium on Intelligent Systems and Informatics. 113\u2013118. o.<\/p>\n<p>Z. Pap 2011: \u201eInterior-point Method and Computation of Competitive Equilibrium\u201d. \u2013 EMC 2011. Proceedings of 1st International Symposium on Engineering Management and Competitiveness. 209\u2013214. o.<\/p>\n<p>Z. Pap 2012: \u201eSmoothing Method for Solving NCP and Economic Equilibria\u201d. \u2013 SISY 2012. Proceedings of 10th International Symposium on Intelligent Systems and Informatics. 193\u2013198. o.<\/p>\n<p>S. Rapaji\u0107\u2013Z. Pap 2013: \u201eSmoothing Inexact Newton Methods for NCP with Various Nonmonotone Techniques\u201d. \u2013 PAMM. Proceedings of Applied Mathematics and Mechanics. 13. \u00e9vf. 385\u2013386. o.<\/p>\n<p style=\"text-align: justify;\"><strong>Gondolataim a vajdas\u00e1gi magyar tudom\u00e1nyos \u00e9letr\u0151l \u00e9s tudom\u00e1nyos ut\u00e1np\u00f3tl\u00e1sr\u00f3l:<\/strong><br \/>\n<em>A vajdas\u00e1gi magyar tudom\u00e1nyos ut\u00e1np\u00f3tl\u00e1s sosem volt nagyobb. Ennek k\u00f6sz\u00f6nhet\u0151en a vajdas\u00e1gi tudom\u00e1nyos \u00e9let is magasabb szintre l\u00e9phet abban az esetben, ha a fiatal vajdas\u00e1gi magyar tud\u00f3sok itt maradnak, \u00e9s kutat\u00e1saikat itt v\u00e9gzik. Ehhez viszont megfelel\u0151 k\u00f6r\u00fclm\u00e9nyek \u00e9s nem utols\u00f3sorban megbecs\u00fcl\u00e9s is sz\u00fcks\u00e9geltetik.<\/em><\/p>\n","protected":false},"excerpt":{"rendered":"<p>1979-ben sz\u00fcletett Topoly\u00e1n, jelenleg Szabadk\u00e1n \u00e9l. 2008 \u00f3ta a Szabadkai M\u0171szaki Szakf\u0151iskola tan\u00e1rseg\u00e9de, majd el\u0151ad\u00f3ja, ahol r\u00e9szt vesz magyar \u00e9s szerb nyelven a matematikai anal\u00edzis, a sz\u00e1m\u00edt\u00e1stechnika alapjai \u00e9s a numerikus matematika t\u00e1rgyak oktat\u00e1s\u00e1ban. Magiszteri diplom\u00e1t az \u00dajvid\u00e9ki Egyetem Term\u00e9szettudom\u00e1nyi-matematikai Kara Matematika Tansz\u00e9ken szerzett. PhD-tanulm\u00e1nyait ugyanezen int\u00e9zm\u00e9ny doktori iskol\u00e1j\u00e1ban folytatta \u2026<\/p>\n<p class=\"continue-reading-button\"> <a class=\"continue-reading-link\" href=\"http:\/\/vmdok.org.rs\/vajgen\/2015\/10\/mgr-papp-zoltan\/\">Tov\u00e1bb&#8230;<i class=\"crycon-right-dir\"><\/i><\/a><\/p>\n","protected":false},"author":1,"featured_media":146,"comment_status":"closed","ping_status":"closed","sticky":false,"template":"","format":"standard","meta":{"footnotes":"","_links_to":"","_links_to_target":""},"categories":[44,38],"tags":[],"class_list":["post-423","post","type-post","status-publish","format-standard","has-post-thumbnail","hentry","category-matematika-es-szamitastudomanyok","category-termeszettudomanyok"],"_links":{"self":[{"href":"http:\/\/vmdok.org.rs\/vajgen\/wp-json\/wp\/v2\/posts\/423","targetHints":{"allow":["GET"]}}],"collection":[{"href":"http:\/\/vmdok.org.rs\/vajgen\/wp-json\/wp\/v2\/posts"}],"about":[{"href":"http:\/\/vmdok.org.rs\/vajgen\/wp-json\/wp\/v2\/types\/post"}],"author":[{"embeddable":true,"href":"http:\/\/vmdok.org.rs\/vajgen\/wp-json\/wp\/v2\/users\/1"}],"replies":[{"embeddable":true,"href":"http:\/\/vmdok.org.rs\/vajgen\/wp-json\/wp\/v2\/comments?post=423"}],"version-history":[{"count":1,"href":"http:\/\/vmdok.org.rs\/vajgen\/wp-json\/wp\/v2\/posts\/423\/revisions"}],"predecessor-version":[{"id":434,"href":"http:\/\/vmdok.org.rs\/vajgen\/wp-json\/wp\/v2\/posts\/423\/revisions\/434"}],"wp:featuredmedia":[{"embeddable":true,"href":"http:\/\/vmdok.org.rs\/vajgen\/wp-json\/wp\/v2\/media\/146"}],"wp:attachment":[{"href":"http:\/\/vmdok.org.rs\/vajgen\/wp-json\/wp\/v2\/media?parent=423"}],"wp:term":[{"taxonomy":"category","embeddable":true,"href":"http:\/\/vmdok.org.rs\/vajgen\/wp-json\/wp\/v2\/categories?post=423"},{"taxonomy":"post_tag","embeddable":true,"href":"http:\/\/vmdok.org.rs\/vajgen\/wp-json\/wp\/v2\/tags?post=423"}],"curies":[{"name":"wp","href":"https:\/\/api.w.org\/{rel}","templated":true}]}}