Zoran Lončar

This article is about the Serbian politician. For the Serbian footballer, see Zoran Lončar (footballer).

Zoran Lončar
Зоран Лончар
Minister of Education
In office
15 May 2007 – 7 July 2008
Preceded bySlobodan Vuksanović
Succeeded byŽarko Obradović
Minister of Public Administration and Local Self-Government
In office
3 March 2004 – 15 May 2007
Preceded byRodoljub Šabić
Succeeded byMilan Marković
Personal details
Born (1965-11-12) 12 November 1965 (age 59)
Novi Sad, Serbia, SFR Yugoslavia
Political partyDemocratic Party of Serbia

Zoran Lončar (Serbian Cyrillic: Зоран Лончар; born 1965) is a Serbian politician and a university professor. He served as Minister of Public Administration and Local Self-Government from 2004 to 2007, and as Minister of Education from 2007 to 2008.[1]

He holds a PhD in Law.[2] In 2000, he joined the Democratic Party of Serbia. He served as a legal adviser in a commission that drafted the Constitutional Charter of Serbia and Montenegro and in the drafting of a new Constitution of Serbia.[2]

Personal life

He is married and has two children.[citation needed]

References

  1. ^ "Zoran Lončar, Ph.D. Associate Professor". english.pf.uns.ac.rs. University of Novi Sad Faculty of Law.
  2. ^ a b "Zoran Lončar CV" (PDF). bilaterales.bmbwf.gv.at/.
Preceded by Minister of Public Administration and Local Self-Government
2004 – 2007 		Succeeded by
Preceded by Minister of Education
2007 – 2008 		Succeeded by


Stub icon

This article about a Serbian politician is a stub. You can help Wikipedia by expanding it.

Read other articles:

Bibir pantai

Bibir pantai di Taman Geologi Heishijiao, Dalian, Tiongkok Bibir pantai (Inggris: shorecode: en is deprecated ) adalah tepian daratan yang terletak di ujung perairan besar seperti samudra, laut, atau danau. Dalam ilmu oseanografi fisik, bibir pantai didefinisikan sebagai ujung daratan di dekat laut yang secara geologis dibentuk oleh pergerakan air di perairan (seperti ombak),[1] sementara pantai adalah tempat bertimbunnya pasir atau kerikil di tepi laut.[2] Istilah pesisir jug...

 

List of Revenge characters

This is a list of the characters featured on ABC soap opera Revenge created by Mike Kelley and stars Emily VanCamp and Madeleine Stowe. Main Name Actor/Actress Starring Seasons Recurring/Guest Seasons Appearances Status Victoria Grayson Madeleine StoweGrace Fulton (child) 1, 2, 3, 4 — 89 Deceased Madeleine Stowe Victoria Grayson is the wealthy and powerful matriarch of the Grayson family, wife of Conrad Grayson, mother of Patrick, Daniel and Charlotte. After having an affair with David Cla...

 

École du Louvre

Pour les articles homonymes, voir Louvre et EDL. École du LouvreHistoireFondation 1882StatutType établissement public à caractère administratifForme juridique Autre établissement public national d'enseignement (d)Fondateur Jules Ferry, Antonin Proust, Louis Courajod, Louis Nicod de RonchaudPrésident Camille MorineauDirecteur Claire Barbillon (depuis 2017)Membre de Réseau national de télécommunications pour la technologie, l'enseignement et la recherche, Université franco-allemandeS...

Asosiasi Guru Penulis Indonesia

Asosiasi Guru Penulis IndonesiaSingkatanAGUPENATanggal pendirian28 November 2006Kantor pusatJalan Roda Hias, RT 004/02 No 09, Cikareo, Kelurahan Serpong, Kecamatan Serpong, Kota Tangerang Selatan Kode Pos 15310, BantenKetua UmumNaijan, S.Pd., M.Pd. Asosiasi Guru Penulis Indonesia (disingkat AGUPENA) adalah organisasi di Indonesia yang bernaung di bawah bendera Yayasan Agupena. Organisasi ini beranggotakan guru/pensiunan guru, dosen/pensiunan dosen, dan tenaga kependidikan/pensiunan tenaga kep...

 

Premier League Malti 2017-2018

Questa voce o sezione sull'argomento edizioni di competizioni calcistiche non cita le fonti necessarie o quelle presenti sono insufficienti. Puoi migliorare questa voce aggiungendo citazioni da fonti attendibili secondo le linee guida sull'uso delle fonti. Segui i suggerimenti del progetto di riferimento. Premier League 2017-2018BOV Premier League 2017-2018 Competizione Premier League Sport Calcio Edizione 103ª Organizzatore MFA Date dal 17 agosto 2017al 22 aprile 2018 Luogo &#...

 

Dingo

Canid species native to Australia This article is about the Australian dingo. For other uses, see Dingo (disambiguation). Warrigal redirects here. For the plant known as Warrigal in Australia, see Tetragonia tetragonioides. DingoTemporal range: Holocene (3,450 years BP – recent)[1][2] Kakadu National Park NT Scientific classification Domain: Eukaryota Kingdom: Animalia Phylum: Chordata Class: Mammalia Order: Carnivora Family: Canidae Genus: Canis Species: C. lupus Subsp...

Financial Industry Regulatory Authority

American financial self-regulatory organization FINRAFinancial Industry Regulatory Authority, Inc.PredecessorNational Association of Securities Dealers (1939–2007)FoundedJuly 30, 2007; 16 years ago (2007-07-30)[1]HeadquartersWashington, D.C., United StatesKey peopleRobert W. Cook (President & CEO)Eric Noll (Chairperson)[2]Budget US$1.4 billion (2023)[3]Employees 4,200 (2023)[4]Websitefinra.org The Financial Industry Regulatory Authority ...

 

Forbes 30 Under 30

Forbes 30 Under 30PrésentationType Liste, distinctionFondation 2011Site web www.forbes.fr/under-30modifier - modifier le code - modifier Wikidata Forbes 30 Under 30 est un ensemble de listes de personnes de moins de 30 ans publiées chaque année par le magazine Forbes et certaines de ses éditions régionales. Les listes américaines reconnaissent 600 personnalités du monde des affaires et de l'industrie, dont 30 sélectionnées dans vingt industries chacune. L'Asie et l'Europe ont égalem...

 

André Perchicot

Si ce bandeau n'est plus pertinent, retirez-le. Cliquez ici pour en savoir plus. Cet article ne cite pas suffisamment ses sources (janvier 2016). Si vous disposez d'ouvrages ou d'articles de référence ou si vous connaissez des sites web de qualité traitant du thème abordé ici, merci de compléter l'article en donnant les références utiles à sa vérifiabilité et en les liant à la section « Notes et références ». En pratique : Quelles sources sont attendues ? C...

Readjuster Party

Political party in late 19th-century Virginia This article needs additional citations for verification. Please help improve this article by adding citations to reliable sources. Unsourced material may be challenged and removed.Find sources: Readjuster Party – news · newspapers · books · scholar · JSTOR (July 2013) (Learn how and when to remove this message) Readjuster Party Founded1877; 147 years ago (1877)Dissolved1895; 129&#...

 

العلاقات بين فرنسا وآسيا

ترجع العلاقات بين فرنسا وآسيا لأكثر من ألفي عام. تعود العلاقات بين فرنسا وآسيا إلى أكثر من ألفي سنة، بدءًا من القرن السادس قبل الميلاد، مع تأسيس الإغريق لمارسيليا، انطلاقًا من مناطق سيطرتهم في آسيا الصغرى، واستمرت مع الغزوات الغاليّة لآسيا الصغرى، التي مهدت لتأسيس مملكة غ...

 

أرينبة النعيمات (المفرق)

أرينبة النعيمات  - منطقة سكنية -  تقسيم إداري البلد الأردن  المحافظة محافظة المفرق لواء لواء البادية الشمالية قضاء قضاء دير الكهف السكان التعداد السكاني 113 نسمة (إحصاء 2015)   • الذكور 58   • الإناث 55   • عدد الأسر 18 معلومات أخرى التوقيت ت ع م+02:00  تعديل مصد...

أحمد المستنصر بالله

  هذه المقالة عن أحمد المستنصر بالله. لمعانٍ أخرى، طالع المستنصر بالله (توضيح). أحمد المستنصر بالله أحمد بن محمد بن أحمد بن الحسن بن يوسف بن محمد بن أحمد بن عبد الله بن محمد بن عبد الله بن أحمد بن إسحاق بن جعفر بن أحمد بن محمد بن جعفر بن محمد بن هارون بن محمد بن عبد الله بن �...

 

Большая Семёновская

Эта статья — о деревне. Об улице в Москве см. Большая Семёновская улица. ДеревняБольшая Семёновская 59°59′56″ с. ш. 42°45′20″ в. д.HGЯO Страна  Россия Субъект Федерации Вологодская область Муниципальный район Тотемский Сельское поселение Пятовское Ист�...

 

Belut macan tutul

Belut macan tutul Gymnothorax polyuranodon Status konservasiRisiko rendahIUCN195780 TaksonomiKerajaanAnimaliaFilumChordataKelasActinopteriOrdoAnguilliformesFamiliMuraenidaeGenusGymnothoraxSpesiesGymnothorax polyuranodon Bleeker, 1854 Distribusi Gymnothorax polyuranodon, umumnya dikenal sebagai armang macan ,adalah spesies belut moray yang berasal dari kawasan Indo-Pasifik, termasuk Sri Lanka, Filipina, Indonesia, Papua Nugini, garis pantai utara Australia, dan berbagai pulau di Pasifik Barat....

Franklin (métro de Santiago)

Cet article est une ébauche concernant une station de métro et le Chili. Vous pouvez partager vos connaissances en l’améliorant (comment ?) selon les recommandations des projets correspondants. Pour les articles homonymes, voir Franklin. Franklin Un accès de la station. Localisation Pays Chili Ville Santiago commune San Miguel Coordonnéesgéographiques 33° 28′ 36″ sud, 70° 38′ 58″ ouest Géolocalisation sur la carte : Santiago Caracté...

 

قربص

قربص  مشهد للمدينة    الإحداثيات 36°48′59″N 10°34′07″E / 36.816388888889°N 10.568611111111°E / 36.816388888889; 10.568611111111   تقسيم إداري  البلد تونس[1]  التقسيم الأعلى ولاية نابل  خصائص جغرافية ارتفاع 1 متر  معلومات أخرى 8041  رمز جيونيمز 2467914  الموقع الرسمي الموقع ا...

 

Search (電視劇)

Search써치开创OCN STUDIO编剧具穆、高明珠导演林大雄、明賢宇主演張東潤、鄭秀晶、文晶熙、尹博、李賢旭制作国家／地区 韩国语言韓語集数10每集长度約70分鐘制作制作公司Firefly播出信息 首播频道OCN播出国家／地区 韩国播出日期 2020年10月17日 (2020-10-17)—2020年11月15日 (2020-11-15) 外部链接官方网站 《Search》（韓語：써치），為韓國OCN於2020年10月17日起播出的週�...

Denmark–Sweden relations

This article includes a list of general references, but it lacks sufficient corresponding inline citations. Please help to improve this article by introducing more precise citations. (March 2020) (Learn how and when to remove this message) Bilateral relationsDanish–Swedish relations Denmark Sweden EnvoyAmbassador of Denmark to Sweden, Kristina Miskowiak BeckvardAmbassador of Sweden to Denmark, Charlotte Wrangberg The relations between Denmark and Sweden[1] span a long history ...

 

Euclidean distance

Length of a line segment Using the Pythagorean theorem to compute two-dimensional Euclidean distance In mathematics, the Euclidean distance between two points in Euclidean space is the length of the line segment between them. It can be calculated from the Cartesian coordinates of the points using the Pythagorean theorem, and therefore is occasionally called the Pythagorean distance. These names come from the ancient Greek mathematicians Euclid and Pythagoras. In the Greek deductive geometry ...