Pavel Gevorgyan
   HOME

TheInfoList



OR:

Pavel Georgyan (born 8 April 1963 in
Azokh Azykh ( az, Azıx) or Azokh ( hy, Ազոխ) is a village in the Khojavend District of Azerbaijan, in the disputed region of Nagorno-Karabakh. The village is situated on the river of Ishkhanchay ( az, İşxançay) or Ishkhanaget ( hy, Իշխան ...
,
Hadrut Hadrut ( hy, Հադրութ, ) is a town in the Khojavend District of Azerbaijan, in the disputed region of Nagorno-Karabakh. The town had an ethnic Armenian-majority population prior to the 2020 Nagorno-Karabakh war. Numerous Armenian civilians ...
region,
Nagorno-Karabakh Nagorno-Karabakh ( ) is a landlocked country, landlocked region in the Transcaucasia, South Caucasus, within the mountainous range of Karabakh, lying between Lower Karabakh and Syunik Province, Syunik, and covering the southeastern range o ...
,
USSR The Soviet Union,. officially the Union of Soviet Socialist Republics. (USSR),. was a transcontinental country that spanned much of Eurasia from 1922 to 1991. A flagship communist state, it was nominally a federal union of fifteen nationa ...
) is a professor, doctor of science in physics and mathematics, corresponding member of
Russian Academy of Natural Sciences The Russian Academy of Natural Sciences (Russian: Российская академия естественных наук) is a Russian non-governmental organization founded on August 31 1990 in Moscow in the former Soviet Union, following a dec ...
, Head o
Department of Mathematical Analysis
of
Moscow State Pedagogical University Moscow State Pedagogical University or Moscow State University of Education is an educational and scientific institution in Moscow, Russia, with eighteen faculties and seven branches operational in other Russian cities. The institution had underg ...
. Gevorgyan was awarded with the Russian Federation Government Prize in Education (2014). He is an Honorary Worker of higher professional education of
Russian Federation Russia (, , ), or the Russian Federation, is a List of transcontinental countries, transcontinental country spanning Eastern Europe and North Asia, Northern Asia. It is the List of countries and dependencies by area, largest country in the ...
.


Family

Gevorgyan is married and has two children.


Education

*In 1980 entered
Yerevan State University Yerevan State University (YSU; hy, Երևանի Պետական Համալսարան, ԵՊՀ, ''Yerevani Petakan Hamalsaran''), also simply University of Yerevan, is the oldest continuously operating public university in Armenia. Founded in 1919 ...
, Faculty of Mathematics and Mechanics *In 1984 became the winner of Mathematical Olympiad for high school students (
Armenia Armenia (), , group=pron officially the Republic of Armenia,, is a landlocked country in the Armenian Highlands of Western Asia.The UNbr>classification of world regions places Armenia in Western Asia; the CIA World Factbook , , and ''Ox ...
) *In 1984 he transferred to MSU
Moscow State University M. V. Lomonosov Moscow State University (MSU; russian: Московский государственный университет имени М. В. Ломоносова) is a public research university in Moscow, Russia and the most prestigious ...
, Department of higher geometry and topology *1985–1989: Postgraduate in
Moscow State University M. V. Lomonosov Moscow State University (MSU; russian: Московский государственный университет имени М. В. Ломоносова) is a public research university in Moscow, Russia and the most prestigious ...
, Department of higher geometry and topology *1989: Candidate of Science (equivalent of
Ph.D. A Doctor of Philosophy (PhD, Ph.D., or DPhil; Latin: or ') is the most common degree at the highest academic level awarded following a course of study. PhDs are awarded for programs across the whole breadth of academic fields. Because it is a ...
) in Physics and Mathematics. Dissertation: “Equivariant movability” (under the supervision of professor Yu.M.Smirnov). *2001: Doctor of Science in Physics and Mathematics Dissertation: “Generalized shape theory and movability of continuous
transformation groups In mathematics, the automorphism group of an object ''X'' is the group consisting of automorphisms of ''X'' under composition of morphisms. For example, if ''X'' is a finite-dimensional vector space, then the automorphism group of ''X'' is the ...
”.


Research area

Topological transformation groups. Equivariant topology. Shape theory.


Career and present positions

*1993–1996: Dean of Faculty of Natural Sciences, 1994–1996: Head of Department of Higher Mathematics, 1996–2000: Rector of
Artsakh State University Artsakh State University is the oldest and largest university in the self-proclaimed Republic of Artsakh. Over the course of its 50-year history, Artsakh State University has produced over 20,000 graduates in 60 fields of study. Currently, the u ...
(in
Nagorno-Karabakh Nagorno-Karabakh ( ) is a landlocked country, landlocked region in the Transcaucasia, South Caucasus, within the mountainous range of Karabakh, lying between Lower Karabakh and Syunik Province, Syunik, and covering the southeastern range o ...
) *2000-2015: Professor of Department of Higher Mathematics of
Moscow Power Engineering Institute National Research University "Moscow Power Engineering Institute" (MPEI) is a public university based in Moscow, Russia. It offers training in the fields of Power Engineering, Electric Engineering, Radio Engineering, Electronics, Information Tec ...
*2008-2016: Head of Department of Higher and Applied Mathematics of Academy of Labour and Social Relations *2015-2016: Vice-rector of
Moscow State Pedagogical University Moscow State Pedagogical University or Moscow State University of Education is an educational and scientific institution in Moscow, Russia, with eighteen faculties and seven branches operational in other Russian cities. The institution had underg ...
*Since 2015: Head o
Department of Mathematical Analysis
of
Moscow State Pedagogical University Moscow State Pedagogical University or Moscow State University of Education is an educational and scientific institution in Moscow, Russia, with eighteen faculties and seven branches operational in other Russian cities. The institution had underg ...
*Since 2005: Member of Scientific-Methodological Council on mathematics of Ministry of Education and Science of
Russian Federation Russia (, , ), or the Russian Federation, is a List of transcontinental countries, transcontinental country spanning Eastern Europe and North Asia, Northern Asia. It is the List of countries and dependencies by area, largest country in the ...
*2008: Corresponding member of
Russian Academy of Natural Sciences The Russian Academy of Natural Sciences (Russian: Российская академия естественных наук) is a Russian non-governmental organization founded on August 31 1990 in Moscow in the former Soviet Union, following a dec ...
*2012: Honorary Worker of Higher Professional Education of
Russian Federation Russia (, , ), or the Russian Federation, is a List of transcontinental countries, transcontinental country spanning Eastern Europe and North Asia, Northern Asia. It is the List of countries and dependencies by area, largest country in the ...


References

*Gevorgyan P.S., Pop I., Movable morphisms in strong shape category. Topology and its Applications, Elsevier BV (Netherlands), 2019, p. 107001. *Геворкян П.С., Хименес Р., Об эквивариантных расслоениях G-CW-комплексов. Математический сборник, 2019, том 210, № 10, с. 91-98. *Геворкян П.С., Теория шейпов. Фундаментальная и прикладная математика, 2019, том 22, № 6, с. 19-84. *Gevorgyan P.S., Iliadis S.D., Groups of generalized isotopies and generalized G-spaces. Matematicki Vesnik, Drustvo Matematicara SR Srbije (Serbia), 2018, 70, № 2, pp. 110–119. *Gevorgyan P.S., Pop I., Shape dimension of maps. Buletinul Academiei de Ştiinţe a Republicii Moldova. Matematica, Vladimir Andrunachievici Institute of Mathematics and Computer Science (Moldova), 2018, 86, № 1, pp. 3–11. *Геворкян П.С., Группы обратимых бинарных операций топологического пространства. Известия НАН Армении: Математика, 2018, № 1, с. 37-44. *Gevorgyan P.S., Pop I., On the n-movability of maps. Topology and its Applications, издательство Elsevier BV (Netherlands), 221(2017), pp. 309–325. *Gevorgyan P.S., Iliadis S.D., Sadovnichy Yu V., Universality on frames. Topology and its Applications, издательство Elsevier BV (Netherlands), 220(2017), pp. 173–188. *Gevorgyan P.S., Groups of binary operations and binary G-spaces. Topology and its Applications, издательство Elsevier BV (Netherlands), 201(2016), pp. 18–28. *Gevorgyan P.S. and Pop I., Movability and uniform movability of shape morphisms. Bulletin Polish Acad. Sci. Math. 64 (2016), 69-83. *Gevorgyan P. S.
Groups of binary operations and binary G-spaces
Topology and its Applications. — 2016. — Vol. 201. — P. 18–28. *Gevorgyan P. S
On binary G-spaces
Mathematical Notes ''Mathematical Notes'' is a peer-reviewed mathematical journal published by Springer Science+Business Media on behalf of the Russian Academy of Sciences that covers all aspects of mathematics. It is an English language translation of the Russian- ...
. — 2014. — Vol. 96, no. 4. — P. 600–602. *Gevorgyan P. S.
Yu.M. Smirnovʼs general equivariant shape theory
Topology and its Applications, Volume 160(2013), pp. 1232–1236. *Gevorgyan P. S.
Equivariant movability of topological groups
Topology and its Applications, Volume 159, Issue 7, 15 April 2012, Pages 1761–1766. *Gevorgyan P. S., On equivariant movability of topological groups. 2010 Int. Conf. On Top. And its Appl.,
Nafpaktos Nafpaktos ( el, Ναύπακτος) is a town and a former municipality in Aetolia-Acarnania, West Greece, situated on a bay on the north coast of the Gulf of Corinth, west of the mouth of the river Mornos. It is named for Naupaktos (, Latinize ...
,
Greece Greece,, or , romanized: ', officially the Hellenic Republic, is a country in Southeast Europe. It is situated on the southern tip of the Balkans, and is located at the crossroads of Europe, Asia, and Africa. Greece shares land borders with ...
, p. 108-109. *Gevorgyan P. S., Pop I. Uniformly movable categories and uniform movability of topological spaces. Bull. Polish Acad. Sci. Math., (55) 2007, 229—242. *Gevorgyan P. S., Movable categories. 2006 Int. Conf. On Top. And its Appl., Aegion,
Greece Greece,, or , romanized: ', officially the Hellenic Republic, is a country in Southeast Europe. It is situated on the southern tip of the Balkans, and is located at the crossroads of Europe, Asia, and Africa. Greece shares land borders with ...
, p. 74-75. *Gevorgyan P. S., Some questions of equivariant movability. Glasnik Mat., 39(59)(2004), p. 185—198. *Gevorgyan P. S., Movable categories. Glasnik Mat., 38(58)(2003), p. 177—183. *Gevorgyan P. S., Free equivariant shapes. Sixteenth Summer Conference on Topology and its Applications, July 18–20, 2001,
New York New York most commonly refers to: * New York City, the most populous city in the United States, located in the state of New York * New York (state), a state in the northeastern United States New York may also refer to: Film and television * '' ...
, NY, United States. *Gevorgyan P. S., Algebraic characterization of movable spaces. Algebra, Geometry and Applications, 2001, N 1, p. 12-18. *Gevorgyan P. S., On the topological distributive algebras. Int. Conf. On Topology and its Applications,
Yokohama is the second-largest city in Japan by population and the most populous municipality of Japan. It is the capital city and the most populous city in Kanagawa Prefecture, with a 2020 population of 3.8 million. It lies on Tokyo Bay, south of To ...
, Japan, September 1–3, 1999. *Геворкян П. С., Вопросы эквиваринтной подвижности G-пространств. Вестник МГУ, Сер. 1, Математика. Механика, 2003, № 2, с. 59-63. *Геворкян П. С., Шейповые морфизмы в транзитивные G-пространства. Мат. Заметки, 2002, т. 72, вып. 6, с. 821—827. *Геворкян П. С., Теория K-шейпов. Известия НАН Армении, сер. Математика. *Геворкян П. С., Об одном критерии подвижности. Мат. Заметки, 2002, т. 71, N 2, с. 311—315. *Геворкян П. С., Эквивариантная теорема Фрейденталя и эквивариантная G-подвижность. УМН, 2001, т. 56, вып. 1(337), с. 159—161. *Georgian P. S., An equivariant generalization of Arens-Ellis theorem, Izvestya Natsionalnoi Akademii Nauk Armenii. Matematica, vol. 31, No. 5 (1996), pp. 70–75 (in Russian). *Геворкян П. С., Мажоранты для G-подвижных компактов. УМН, 1989, т. 44, N 1, с. 191—192. *Геворкян П. С., О G-подвижности G-пространства. УМН, 1988, т. 43, N 3, с. 177—178. *Georgian P. S., Linearization of completely regular G-spaces, 5
Tiraspol Tiraspol or Tirișpolea ( ro, Tiraspol, Moldovan Cyrillic: Тираспол, ; russian: Тира́споль, ; uk, Тирасполь, Tyraspol') is the capital of Transnistria (''de facto''), a breakaway state of Moldova, where it is the th ...
Symposium on General Topology and Its Applications, (1985), pp. 61–62 (in Russian).


Textbooks on mathematics

*Gevorgyan P. S., Higher Mathematics. Principles of Mathematical Analysis. Moscow, Fizmatlit, 2004, 2013. - 240p. (in Russian). *Gevorgyan P. S., Higher Mathematics. Integrals, Series, Complex analysis, Differential Equations. Part 2. Moscow, Fizmatlit, 2007. - 272p. (in Russian). *Gevorgyan P. S., Higher Mathematics. Linear Algebra and Analytic Geometry. Moscow, Fizmatlit, 2007. - 208p. (in Russian). *Petrushko I. M., Gevorgyan P. S., etc., The course of higher mathematics. Series. Moscow, 2009. -173p. (in Russian). *Gevorgyan P. S., Lancova O.Yu., etc., Higher Mathematics for Economists. Moscow, Economika, 2010. - 352p. (in Russian). *Gevorgyan P. S., Bogataya S.I., etc., Problems in Higher Mathematics for Economists. Moscow, Economika, 2010. - 384p. (in Russian). *Gevorgyan P. S., Potemkin A.V., Eysimont I.M., Probability theory and mathematical statistics. Moscow, Economika, 2012. - 208p. (in Russian). *Gevorgyan P. S., Zakaryan V.S., Higher Mathematics. Part I.
Yerevan Yerevan ( , , hy, Երևան , sometimes spelled Erevan) is the capital and largest city of Armenia and one of the world's List of oldest continuously inhabited cities, oldest continuously inhabited cities. Situated along the Hrazdan River, Y ...
, Editprint, 2009. - 384p. (in Armenian). *Gevorgyan P. S., Zakaryan V.S., Higher Mathematics. Part II.
Yerevan Yerevan ( , , hy, Երևան , sometimes spelled Erevan) is the capital and largest city of Armenia and one of the world's List of oldest continuously inhabited cities, oldest continuously inhabited cities. Situated along the Hrazdan River, Y ...
, Editprint, 2012. - 464p. (in Armenian).


External links


Encyclopedia. Russian scientists.
*
Russian mathematical portal
{{DEFAULTSORT:Gevorgyan, Pavel 1963 births Living people Yerevan State University alumni Moscow State University alumni People from the Republic of Artsakh Russian physicists 20th-century Russian mathematicians 21st-century Russian mathematicians