Mariusz Wodzicki

Polish mathematician

The doctoral degree earned by Mariusz Wodzicki at the Steklov Institute of Mathematics in 1984 focused on the mathematical concepts of spectral asymmetry and zeta-functions. His career has unfolded across several international academic institutions, establishing his reputation within the specific fields of algebraic K-theory, noncommutative geometry, and functional analysis throughout the latter decades of the twentieth century.

Academic Background

Born in Bytom, Poland, in 1956, Wodzicki pursued his advanced studies in Moscow. He obtained a Master of Science degree from Moscow State University in 1980. His doctoral research was conducted under the supervision of Yuri Manin at the Steklov Institute of Mathematics.

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Institutional Appointments

Following the completion of his doctorate, Wodzicki held a research assistant position at the Mathematical Institute of the University of Oxford from 1985 to 1986. Subsequently, he accepted an assistant professorship at the Mathematical Institute of the Polish Academy of Sciences.

Mathematical Contributions and Recognition

Wodzicki’s research addresses algebraic geometry and the structure of operator ideals. His visibility in the global mathematical community led to his selection as an invited speaker at the 1992 European Congress of Mathematics in Paris, where he discussed algebraic K-theory and functional analysis. In 1994, he presented on the algebra of functional analysis at the International Congress of Mathematicians held in Zürich. His publication record includes significant papers in the Annals of Mathematics, such as his 1989 work on excision in cyclic homology and his 1992 collaboration with Andrei A. Suslin regarding excision in algebraic K-theory.

Fast facts

Questions readers ask

Where did Mariusz Wodzicki receive his doctoral training?

He earned his doctorate at the Steklov Institute of Mathematics in Moscow in 1984.

What are the primary areas of research for Mariusz Wodzicki?

His work focuses on analysis, algebraic K-theory, noncommutative geometry, and algebraic geometry.

Achievements

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