Mariusz Wodzicki

Mariusz Wodzicki (b. 1956) is a Polish mathematician, whose works primarily focus on analysis, algebraic k-theory, noncommutative geometry, and algebraic geometry.

Mariusz Wodzicki, Berkeley 1993

Wodzicki was born in Bytom, Poland in 1956. He received a MSc from Moscow State University in 1980,[1] and he completed his doctoral degree in 1984 at the Steklov Institute of Mathematics in Moscow under the advisement of Yuri Manin (Spectral Asymmetry and Zeta-Functions).[2] In 1985–1986 he was a research assistant at the Mathematical Institute, University of Oxford, after which he became an assistant professor at the Mathematical Institute of the Polish Academy of Sciences.[1] He is currently a professor of mathematics at the University of California, Berkeley.[3]

In 1992, Wodzicki was an invited speaker of the European Congress of Mathematics in Paris (Algebraic K-theory and functional analysis). In 1994, he was an invited speaker of the International Congress of Mathematicians in Zürich (The algebra of functional analysis).[4]

Selection of writings

  • with Ken Dykema, Tadeusz Figiel, Gary Weiss: Commutator structure of operator ideals. Advances in Mathematics, vol. 185, 2004, pp. 1–79.
  • Vestigia investiganda. Moscow Mathematical Journal, vol 2, 2002, pp. 769–798, 806.
  • with Ken Dykema, Gary Weiss: Unitarily invariant trace extensions beyond the trace class. In: Complex analysis and related topics (Cuernavaca, 1996) Oper. Theory Adv. Appl. vol. 114, 2000, pp. 59–65
  • Algebraic K-theory and functional analysis, ECM Paris 1992, Birkhäuser, Progress in Mathematics, 1994
  • Suslin, Andrei A.; Wodzicki, Mariusz (1992). "Excision in algebraic K-theory". Annals of Mathematics. 136 (1): 51–122. doi:10.2307/2946546. MR 1173926. Zbl 0756.18008.
  • Wodzicki, Mariusz (1989). "Excision in cyclic homology and in rational algebraic K-theory". Annals of Mathematics. 129 (3): 591–639. doi:10.2307/1971518. MR 0997314. Zbl 0689.16013.
gollark: An interesting idea. If you ever do actually want that, tell me and I should be able to do that.
gollark: It's probably *doable*, though my code would be more annoying, but why?
gollark: ... why do you want to use it on XD and <3 anyway?
gollark: Ah. Hmm.
gollark: Wait, it doesn't?

References

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