György Hajós
| György Hajós | |
|---|---|
György Hajós
|
|
| Born |
21 February 1912 Budapest, Austria-Hungary |
| Died | 17 March 1972 Budapest, Hungary |
| Residence | Budapest, Hungary |
| Citizenship | Hungarian |
| Nationality | Hungarian |
| Fields | Mathematics |
| Institutions |
University of Budapest, Budapest Technical University of Budapest, Budapest |
György Hajós (February 21, 1912, Budapest – March 17, 1972, Budapest) was a Hungarian mathematician who worked in group theory, graph theory, and geometry.
Hajós was born February 21, 1912, in Budapest; his great-grandfather, Adam Clark, was the famous British lead engineer of the Chain Bridge in Budapest. He earned a teaching degree from the University of Budapest in 1935. He then took a position at the Technical University of Budapest, where he stayed from 1935 to 1949. While at the Technical University of Budapest, he earned a doctorate in 1938. He became a professor at the Eötvös Loránd University in 1949 and remained there until his death in 1972. Additionally he was president of the János Bolyai Mathematical Society from 1963 to 1972.
Hajós's theorem is named after Hajós, and concerns factorizations of Abelian groups into Cartesian products of subsets of their elements. This result in group theory has consequences also in geometry: Hajós used it to prove a conjecture of Hermann Minkowski that, if a Euclidean space of any dimension is tiled by hypercubes whose positions form a lattice, then some pair of hypercubes must meet face-to-face. Hajós used similar group-theoretic methods to attack Keller's conjecture on whether cube tilings (without the lattice constraint) must have pairs of cubes that meet face to face; his work formed an important step in the eventual disproof of this conjecture.
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