Béla Nagy - ODT Personal data sheet


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Personal data sheet

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personal data approved: 2022. I. 16.

Personal data

name	Béla Nagy
name of institution	University of Szeged
doctoral school	SzTE Mathematics Doctoral School (Academic staff member Az oktató a doktori iskola doktoranduszai számára oktat tantárgyat, és/vagy a doktori iskola megszavazta, hogy doktoranduszok számára kutatási témát írjon ki. )
accreditation statement submitted to:	University of Szeged

Contact details
E-mail address	nbelamath.u-szeged.hu
phone number	+36 62 544-081
	own web page

Academic title
scientific degree, title	Ph.D.
year degree was obtained	2006
discipline to which degree belongs	mathematics and computing
institution granting the degree	SZTE TTK (to be translated)

Employment
2011 -	MTA-SZTE Analízis és Sztochasztika Kutatócsoport (research institute, not university) other (not specified) (Tudományos munkatárs)

Thesis topic supervisor
number of doctoral students supervised until now	0
number of students who fulfilled course requirements	0
students who obtained their degrees:

Research
research area	Approximation theory, polynomial inequalities, potential theory
research field in which current research is conducted	mathematics and computing

Publications

2020

Gaál Marcell, Nagy Béla, Nagy-Csiha Zsuzsanna, Révész Szilárd Gy.: Minimal Energy Point Systems on the Unit Circle and the Real Line, SIAM JOURNAL ON MATHEMATICAL ANALYSIS 52: (6) pp. 6281-6296.
type of document: Journal paper/Article
language: English
URL

2018

Bálint Farkas, Béla Nagy, Szilárd Révész: A minimax problem for sums of translates on the torus, TRANSACTIONS OF THE LONDON MATHEMATICAL SOCIETY 5: (1) pp. 1-46.
type of document: Journal paper/Article
number of independent citations: 3
language: English
URL

2018

Sergei Kalmykov, Béla Nagy: Higher Markov and Bernstein inequalities and fast decreasing polynomials with prescribed zeros, JOURNAL OF APPROXIMATION THEORY 226: pp. 34-59.
type of document: Journal paper/Article
number of independent citations: 3
language: English
URL

2017

Sergei Kalmykov, Béla Nagy, Vilmos Totik: Bernstein- and Markov-type inequalities for rational functions, ACTA MATHEMATICA 219: (1) pp. 21-63.
type of document: Journal paper/Article
number of independent citations: 1
language: English
URL

2017

Mirosław Baran, Leokadia Bialas-Ciez, Raimondo Eggink, Agnieszka Kowalska, Béla Nagy, Rafał Pierzchała: Selected open problems in potential approximation and potential theory, DOLOMITES RESEARCH NOTES ON APPROXIMATION 10: pp. 161-168.
type of document: Journal paper/Article
language: English
URL

2015

Sergei Kalmykov, Nagy Béla, Totik Vilmos: Asymptotically sharp Markov and Schur inequalities on general sets, COMPLEX ANALYSIS AND OPERATOR THEORY 9: (6) pp. 1287-1302.
type of document: Journal paper/Article
number of independent citations: 1
language: English
URL

2015

Kalmykov Sergei, Béla Nagy: Polynomial and rational inequalities on analytic Jordan arcs and domains, JOURNAL OF MATHEMATICAL ANALYSIS AND APPLICATIONS 430: (2) pp. 874-894.
type of document: Journal paper/Article
number of independent citations: 2
language: English
URL

2013

Nagy Béla, Totik Vilmos: Bernstein's Inequality for Algebraic Polynomials on Circular Arcs, CONSTRUCTIVE APPROXIMATION 37: (2) pp. 223-232.
type of document: Journal paper/Article
number of independent citations: 8
language: English
URL

2008

Farkas B, Nagy B: Transfinite diameter, Chebyshev constant and energy on locally compact spaces, POTENTIAL ANALYSIS 28: (3) pp. 241-260.
type of document: Journal paper/Article
number of independent citations: 31
language: English
URL

2005

Nagy B, Totik V: Sharpening of Hilbert's Lemniscate Theorem, JOURNAL D ANALYSE MATHEMATIQUE 96: pp. 191-223.
type of document: Journal paper/Article
number of independent citations: 10
language: English
URL

Number of independent citations to these publications:

Scientometric data

list of publications and citations

number of scientific publications that meet accreditation criteria:

number of scientific publications:

monographs and professional books:

monographs/books in which chapters/sections were contributed:

number of independent citations to scientific publications and creative works: