Stefan Lemurell research area is Number theory with a focus on questions within the Langlands program. He has mainly contributed with results on Maass wave forms and calculations of L-functions of high degree. Stefan is a an editor and core developer in the international group behind the L-functions and modular forms database (LMFDB.org). He teaches primarily in discrete mathematics and linear algebra and has written textbooks on both these subjects.For more information, see http://www.math.chalmers.se/~sj
Showing 15 publications
Varieties via their L-functions
Spectral correspondences for Maass waveforms on quaternion groups
The highest lowest zero of general L-functions
Maass Forms on GL(3) and GL(4)
Linjär algebra - från en geometrisk utgångspunkt
Smooth lattices over quadratic integers
Modular forms and L-functions with a partial Euler product
On fundamental domains of arithmetic Fuchsian groups
A spectral correspondence for Maaß waveforms
Theta-lifts of Maass waveforms
Genera of arithmetic Fuchsian groups
Traces in arithmetic Fuchsian groups
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