Vera Serganova facts for kids
Quick facts for kids
Vera Vladimirovna Serganova
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| Вера Владимировна Серганова | |
Serganova in 2011
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| Born | 1961 |
| Nationality | Russian-American |
| Education | Moscow State University |
| Alma mater | Saint Petersburg State University |
| Known for | Coxeter matroids |
| Scientific career | |
| Institutions | University of California, Berkeley |
| Doctoral advisor | Dimitry Leites and Arkady Lvovich Onishchik |
Vera Vladimirovna Serganova is a very talented mathematician. She is a professor at the University of California, Berkeley. Her work focuses on advanced math topics. These include superalgebras and their representations.
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Who is Vera Serganova?
Vera Serganova is known for her important contributions to mathematics. She has taught at a top university for many years. Her research helps us understand complex math structures.
Early Life and Education
Vera Vladimirovna Serganova was born in 1961. She grew up in Russia. She attended Moscow State School 57. Later, she studied at Moscow State University. She earned her Ph.D. in 1988. This was from Saint Petersburg State University. Her advisors were Dimitry Leites and Arkady Onishchik.
Career and Achievements
Professor Serganova has received many honors. She was an invited speaker at the International Congress of Mathematicians in 1998. This is a very important event for mathematicians. She was also a main speaker at the same congress in 2014. In 2017, she became a member of the American Academy of Arts and Sciences. This is a group that honors top thinkers and leaders.
Serganova's Mathematical Research
Professor Serganova's work is in a field called superalgebras. These are special kinds of algebraic structures. They are used in advanced mathematics and physics.
The Gelfand–Serganova Theorem
One of her most famous works is the Gelfand–Serganova theorem. She published this with Israel Gelfand in 1987. This theorem describes something called Coxeter matroids. These are special mathematical objects. Their work helped create the idea of a Coxeter matroid. It shows how geometry and algebra are connected.
