Quick Facts
Intro  German mathematician  
Is  Mathematician Computer scientist  
From  Germany  
Field  Mathematics Technology Science  
Gender  male  
Birth  20 February 1979, Lahnstein, Germany  
Age  44 years  
Star sign  Pisces  
Residence  Austria, Austria  
Education 


Awards 

Biography
Manuel Kauers (born 20 February 1979 in Lahnstein, West Germany) is a German mathematician and computer scientist. He is working on computer algebra and its applications to discrete mathematics. He is currently professor for algebra at Johannes Kepler University (JKU) in Linz, Austria, and leader of this University's Institute for Algebra. Before that he was affiliated with that university's Research Institute for Symbolic Computation (RISC).
Kauers studied computer science at the University of Karlsruhe in Germany from 1998 to 2002 and then moved to RISC, where he completed his PhD in symbolic computation in 2005 under the supervision of Peter Paule. He earned his habilitation in mathematics from JKU in 2008.
Together with Doron Zeilberger and Christoph Koutschan, Kauers proved two famous open conjectures in combinatorics using large scale computer algebra calculations. Both proofs appeared in the Proceedings of the National Academy of Sciences. The first concerned a conjecture formulated by Ira Gessel on the number of certain lattice walks restricted to the quarter plane. This result was later generalized by Alin Bostan and Kauers when they showed, also using computer algebra, that the generating function for these walks is algebraic. The second conjecture proven by Kauers, Koutschan and Zeilberger was the socalled qTSPP conjecture, a product formula for the orbit generating function of totally symmetric plane partitions, which was formulated by George Andrews and David Robbins in the early 1980s.
In 2009, Kauers received the StartPreis, which is considered the most prestigious award for young scientists in Austria. In 2016, with Christoph Koutschan and Doron Zeilberger he received the David P. Robbins prize of the American Mathematical Society.