Martin Schlichenmaier

Last updated
Martin Schlichenmaier
Martin-Schlichenmaier.jpg
Born(1952-10-09)October 9, 1952
Backnang Germany
Alma mater University of Karlsruhe, Germany
Occupationmathematician
Website math.uni.lu/schlichenmaier/

Martin Schlichenmaier is a German - Luxembourgish mathematician whose research deals with algebraic, geometric and analytic mathematical methods which partly have relations to theoretical and mathematical physics.

Contents

Life and work

In 1990 Schlichenmaier earned a doctoral degree. [1] in mathematics at the University of Mannheim with Rainer Weissauer with the thesis Verallgemeinerte Krichever - Novikov Algebren und deren Darstellungen. [2] His research topics are, beside other fields, the geometric foundations of quantisation, e.g. Berezin-Toeplitz-Quantisierung and infinite dimensional Lie algebras of geometric origin, like the algebras of Krichever- Novikov type. [3]

From 1986 until 2003 he worked at the University of Mannheim. In the year 1996 he habilitated with the thesis Zwei Anwendungen algebraisch-geometrischer Methoden in der theoretischen Physik: Berezin-Toeplitz-Quantisierung und globale Algebren der zweidimensionalen konformen Feldtheorie [4]

Since 2003 he has been professor at the University of Luxemburg, [5] recently as Emeritus . From 2005 until 2017 he was director of the Mathematical Research Unit, Department of Mathematics [6] at the University of Luxemburg. He is a member of the editorial boards of the mathematical journals Journal of Lie Theory, [7] and Analysis and Mathematical Physics [8]

From 2010 until 2022 he was president of the Luxembourgish Mathematical Society, SML. [9] He received the Grand Prix 2016 en sciences mathematiques de L'Institut Grand-Ducal -prix de la Bourse de Luxembourg. [10] 2019 he was appointed as full member of the Institut Grand-Ducal, Section des Sciences [11]

Selected publications

Books:

Articles:

Related Research Articles

<span class="mw-page-title-main">Sergei Novikov (mathematician)</span> Soviet and Russian mathematician

Sergei Petrovich Novikov is a Soviet and Russian mathematician, noted for work in both algebraic topology and soliton theory. In 1970, he won the Fields Medal.

In algebraic group theory, approximation theorems are an extension of the Chinese remainder theorem to algebraic groups G over global fields k.

In mathematics, Weber's theorem, named after Heinrich Martin Weber, is a result on algebraic curves. It states the following.

Shlomo Zvi Sternberg, is an American mathematician known for his work in geometry, particularly symplectic geometry and Lie theory.

<span class="mw-page-title-main">Max Deuring</span> German mathematician

Max Deuring was a German mathematician. He is known for his work in arithmetic geometry, in particular on elliptic curves in characteristic p. He worked also in analytic number theory.

Richard Gordon Swan is an American mathematician who is known for the Serre–Swan theorem relating the geometric notion of vector bundles to the algebraic concept of projective modules, and for the Swan representation, an l-adic projective representation of a Galois group. His work has mainly been in the area of algebraic K-theory.

<span class="mw-page-title-main">Andreas Speiser</span> Swiss mathematician

Andreas Speiser was a Swiss mathematician and philosopher of science.

In mathematics, an Eichler order, named after Martin Eichler, is an order of a quaternion algebra that is the intersection of two maximal orders.

Robert C. Hermann was an American mathematician and mathematical physicist. In the 1960s Hermann worked on elementary particle physics and quantum field theory, and published books which revealed the interconnections between vector bundles on Riemannian manifolds and gauge theory in physics, before these interconnections became "common knowledge" among physicists in the 1970s.

Walter Borho is a German mathematician, who works on algebra and number theory.

In mathematics, Brandt matrices are matrices, introduced by Brandt, that are related to the number of ideals of given norm in an ideal class of a definite quaternion algebra over the rationals, and that give a representation of the Hecke algebra.

<span class="mw-page-title-main">Hans Rohrbach</span> German mathematician

Hans Rohrbach was a German mathematician. He worked both as an algebraist and a number theorist and later worked as cryptanalyst at Pers Z S, the German Foreign Office cipher bureau, during World War II. He was latterly known as the person who broke the American diplomatic O-2 cypher, a variant of the M-138-A strip cipher during 1943. Rohrbach wrote a report on the breaking of the strip cypher when he was captured by TICOM, the allied effort to roundup and seize captured German intelligence people and material.

<span class="mw-page-title-main">Xiaonan Ma</span> Chinese mathematician

Xiaonan Ma is a Chinese mathematician working in global analysis and local index theory.

Ulrich Pinkall is a German mathematician, specializing in differential geometry and computer graphics.

<span class="mw-page-title-main">Wilhelm Fuhrmann</span> German mathematician

Wilhelm Ferdinand Fuhrmann was a German mathematician. The Fuhrmann circle and the Fuhrmann triangle are named after him.

<span class="mw-page-title-main">Marius Crainic</span> Romanian mathematician

Marius Nicolae Crainic is a Romanian mathematician working in the Netherlands.

Gerhard Karl Theodor Haenzel was a German mathematician.

<span class="mw-page-title-main">Andreas Thom (mathematician)</span> German mathematician

Andreas Thom is a German mathematician, working on geometric group theory, algebraic topology, ergodic theory of group actions, and operator algebras.

<span class="mw-page-title-main">Dan Burghelea</span> Romanian-American mathematician

Dan Burghelea is a Romanian-American mathematician, academic, and researcher. He is an Emeritus Professor of Mathematics at Ohio State University.

<span class="mw-page-title-main">Otto Forster</span> German mathematician

Otto Forster is a German mathematician.

References