Márton Kiss - ODT Personal data sheet


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Personal data sheet

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VALIDITY EXPIRED
personal data approved: 2015. V. 23.

Personal data

name	Márton Kiss
name of institution	Budapest University of Technology and Economics
doctoral school	BME Doctoral School of Mathematics and Computer Sciences (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. )
the share of work in the different doctoral schools.	BME Doctoral School of Mathematics and Computer Sciences 100%

Contact details
E-mail address	mkissmath.bme.hu
phone number	+36 1 463-2646
	own web page

Academic title
scientific degree, title	Ph.D.
year degree was obtained	2007
discipline to which degree belongs	mathematics and computing
institution granting the degree	Budapest University of Technology and Economics

Employment
2006 -	Budapest University of Technology and Economics 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	Spectral theory of differential operators, Sturm-Liouville equations, Inverse problems
research field in which current research is conducted	mathematics and computing

Publications

2010

Horváth Miklós, Kiss Márton: Stability of direct and inverse eigenvalue problems for Schrödinger operators on finite intervals, INTERNATIONAL MATHEMATICS RESEARCH NOTICES 2010: (11) pp. 2022-2063.
type of document: Journal paper/Article
number of independent citations: 5
language: English
DOI

2006

M Horváth, M Kiss: A bound for the ratios of eigenvalues of Schrödinger operators with single-well potentials, PROCEEDINGS OF THE AMERICAN MATHEMATICAL SOCIETY 134: (5) pp. 1425-1434.
type of document: Journal paper/Article
number of independent citations: 6
language: Hungarian
DOI

2004

Kiss Márton: An $n$-dimensional Ambarzumian type theorem for Dirac operators, INVERSE PROBLEMS 20: (5) pp. 1593-1597.
type of document: Journal paper/Article
number of independent citations: 10
language: English
DOI

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:

2024. IV. 17.
ODT ülés
Az ODT következő ülésére 2024. június 14-én, pénteken 10.00 órakor kerül sor a Semmelweis Egyetem Szenátusi termében (Bp. Üllői út 26. I. emelet).