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personal data approved: 2018. I. 31.
Personal data
Viktor Vígh
name Viktor Vígh
name of institution
doctoral school
SzTE Doctoral School of Mathematics and Computer Science (Academic staff member)
Contact details
E-mail address vigvikmath.u-szeged.hu
phone number +36 62 544-075
own web page
Academic title
scientific degree, title Ph.D.
year degree was obtained 2010
discipline to which degree belongs mathematics and computing
institution granting the degree University of Szeged
Employment
2012 - University of Szeged
university professor or researcher
Thesis topic supervisor
number of doctoral students supervised until now
number of students who fulfilled course requirements
students who obtained their degrees:
Research
research area convex and analytical geometry, stochastic geometry
research field in which current research is conducted mathematics and computing
Publications
2016

Kevei Péter, Vígh Viktor: On the diminishing process of Bálint Tóth, TRANSACTIONS OF THE AMERICAN MATHEMATICAL SOCIETY 368: pp. 8823-8848.
type of document: Journal paper/Article
language: English
URL 
2016

Ferenc Fodor, Kurusa Árpád, Viktor Vígh: Inequalities for hyperconvex sets, ADVANCES IN GEOMETRY 16: (3) pp. 337-348.
type of document: Journal paper/Article
number of independent citations: 2
language: English
URL 
2016

Fodor F, Vígh V, Zarnócz T: On the angle sum of lines, ARCHIV DER MATHEMATIK 106: (1) pp. 91-100.
type of document: Journal paper/Article
language: English
Full text 
2015

G Fejes Tóth, F Fodor, V Vígh: The packing density of the n-dimensional cross-polytope, DISCRETE AND COMPUTATIONAL GEOMETRY 54: (1) pp. 182-194.
type of document: Journal paper/Article
number of independent citations: 5
language: English
URL 
2014

F Fodor, P Kevei, V Vígh: On random disc polygons in smooth convex discs, ADVANCES IN APPLIED PROBABILITY 46: (4) pp. 899-918.
type of document: Journal paper/Article
number of independent citations: 1
language: English
URL 
2012

Ambrus G, Kevei P, Vigh V: The diminishing segment process, STATISTICS & PROBABILITY LETTERS 82: (1) pp. 191-195.
type of document: Journal paper/Article
number of independent citations: 2
language: English
Full text 
2010

Bárány I, Fodor F, Vígh V: Intrinsic volumes of inscribed random polytopes in smooth convex bodies, ADVANCES IN APPLIED PROBABILITY 42: (3) pp. 605-619.
type of document: Journal paper/Article
number of independent citations: 8
language: English
DOI 
2009

K J Böröczky, F Fodor, M Reitzner, V Vígh: Mean width of random polytopes in a reasonably smooth convex body, JOURNAL OF MULTIVARIATE ANALYSIS 100: (10) pp. 2287-2295.
type of document: Journal paper/Article
number of independent citations: 5
language: English
DOI 
2009

Viktor Vígh: Typical faces of best approximating polytopes with a restricted number of edges, ACTA SCIENTIARUM MATHEMATICARUM - SZEGED 75: (1-2) pp. 313-327.
type of document: Journal paper/Article
language: English
2008

Böröczky K Jr, Fodor F, Vígh V: Approximating 3-dimensional convex bodies by polytopes with a restricted number of edges, BEITRÄGE ZUR ALGEBRA UND GEOMETRIE 49: pp. 177-193.
type of document: Journal paper/Article
number of independent citations: 5
language: English
Number of independent citations to these publications:28 
Scientometric data
list of publications and citations
number of scientific publications that meet accreditation criteria:
13
number of scientific publications:
14
monographs and professional books:
0
monographs/books in which chapters/sections were contributed:
0 
scientific publications published abroad that meet the accreditation criteria:
9
publications not in Hungarian, published in Hungary, meeting the accreditation criteria:
3
number of independent citations to scientific publications and creative works:
30


2018. IX. 18.
ODT ülés
Az ODT következő ülésére 2018. október 5-én 10.00 órakor kerül sor a Semmelweis Egyetem Szenátusi termében (Bp. Üllői út 26. I. emelet).

 
All rights reserved © 2007, Hungarian Doctoral Council. Doctoral Council registration number at commissioner for data protection: 02003/0001. Program version: 2.2358 ( 2017. X. 31. )