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Personal data
name Tamás Schmidt
accreditation statement submitted to: Budapest University of Technology and Economics
Contact details
E-mail address vidamarittdh.bme.hu
phone number +36 1 383-7523
own web page
Academic title
scientific degree, title Ph.D.
year degree was obtained 1959
discipline to which degree belongs mathematics and computing
institution granting the degree HAS
scientific degree, title DSc
year degree was obtained 1969
discipline to which degree belongs mathematics and computing
institution granting the degree HAS
Employment
2006 - Budapest University of Technology and Economics
professor emeritus
Thesis topic supervisor
number of doctoral students supervised until now 7
number of students who fulfilled course requirements 7
students who obtained their degrees:
Sándor Radaleczki PhD 1996  
Neumann Kurt PhD 0000  
Gábor Czédli Candidate of sciences 1984  
Zeinab Mahmoud El-Sayed, Candidate of sciences 1978  
András Huhn Candidate of sciences 1975  
Minh Chuong Hoang Candidate of sciences 0000  
Stern Manferd Candidate of sciences 0000  

  Thesis topic proposals
Research
research area theory of universal algebras, lattices
research field in which current research is conducted mathematics and computing
Publications
2010

E. T. Schmidt: A cover-preserving embedding of semimodular lattices into geometric lattices, Advances in Math. 225, pp. 2455-2463
type of document: Journal paper/Article
language: English
2010

E. T. Schmidt: Semimodular lattices and the Hall-Dilworth gluing construction, Acta Math. Hungar. 127, pp. 220-224
type of document: Journal paper/Article
language: English
2009

G. Czédli and E. T. Schmidt: CDW-independent subsets in distributive lattices, Acta Sci. Math. (Szeged), 75, pp. 297-301
type of document: Journal paper/Article
language: English
2009

G. Czédli, M. Maróti and E. T. Schmidt: On the scope of averaging for Frankl's conjecture, Order, 26, pp. 31-48
type of document: Journal paper/Article
number of independent citations: 2
language: English
2008

G. Czédli and E. T. Schmidt: How to derive finite semimodular lattices from distributive lattices?, Acta Math. Acad. Sci. Hungar. 121, pp. 277-282
type of document: Journal paper/Article
language: English
2004

G. Grätzer, R. W. Quackenbush and E. T. Schmidt: Congruence-preserving extensions of finite lattices to isoform lattices, Acta Sci. Math. (Szeged) 70, pp. 473-494
type of document: Journal paper/Article
number of independent citations: 6
language: English
1993

Gratzer, Schmidt: Complete congruence lattices of complete distributive lattices,, Journal of Algebra, 171, pp. 204-229
type of document: Journal paper/Article
number of independent citations: 46
language: English
1984

T. Schmidt: Congruence lattices of complemented modular lattices, Algebra Universalis, 18, pp. 386-395
type of document: Journal paper/Article
number of independent citations: 27
language: English
1963

Gratzer, Schmidt: Charakterization of congruence lattices of abstract algebras, Acta Sci. Math 24, pp. 34-59
type of document: Journal paper/Article
number of independent citations: 115
language: English
1962

T.Schmidt: Über Kongruenzverbande der Verbande, Publ. Math. Debrecen 9, pp. 243-256
type of document: Journal paper/Article
number of independent citations: 36
language: English
Number of independent citations to these publications:232 
Scientometric data
Saját közlemény- és idézőlista Publication list in MTMT is not accessible.
number of scientific publications that meet accreditation criteria:
 
number of scientific publications:
110 
monographs and professional books:
4 
monographs/books in which chapters/sections were contributed:
1 
number of independent citations to scientific publications and creative works:
500 


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).

 
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. )