Gábor Korchmáros
Gábor Korchmáros[1] (born 1946) is a Hungarian mathematician, who works on finite geometry.
Biography
Korchmáros received in 1972 from the University of Budapest a Ph.D. in mathematics. In 1973 on a postdoc grant, he studied at the Research Center of the Accademia dei Lincei in Rome. In 1976 he was awarded the Grunwald Prize of the János Bolyai Mathematical Society. In 1980 he received the Candidate of Sciences degree and in 2000 the Doctor of Sciences degree from the János Bolyai Mathematical Society. In 1987 he became a professor at the Università della Basilicata.[2] He was a visiting professor at several universities, including the University of Sussex and the University of Delaware.
His research involves the theory of ovals and their higher-dimensional generalizations over finite fields. One topic of his research is the collineation groups of ovals and embedding problems for arcs in ovals; these investigations have applications in coding theory and are related to the Hasse-Weil bound for elliptic curves. He also works on algebraic curves over finite fields and their automorphism groups, translation planes, finite Möbius planes, finite Minkowski planes, and elliptic curve cryptography. In the late 1970s he worked with Beniamino Segre.[3]
In 2008 he was awarded the Euler Medal.
Selected works
- Questioni relative ad ovali astratte. 1979.
- as editor with E. Ballico: Recent progress in geometry. Palermo: Circolo matematico di Palermo. 1998.
- with J. W. P. Hirschfeld, F. Torres: Algebraic curves over a finite field. Princeton University Press. 2008.
- with M. Giuletti: "Algebraic curves with a large non-tame automorphism group fixing no point". Trans. Amer. Math. Soc. 362: 5983–6001. 2010. doi:10.1090/s0002-9947-2010-05025-1. MR 2661505.
References
- ↑ G. Korchmáros has also published under the name "Gabriele Korchmáros".
- ↑ C.V. – Gábor Korchmáros
- ↑ Korchmaros, G.; Segre, B. (1977). "Una proprietà degli insiemi di punti di un piano di Galois caratterizzante quelli formati dai punti delle singole rette esterne ad una conica". Atti Accad. Naz. Lincei Rend. Cl. Sci. Fis. Mat. Natur.: 613–619.