Department of Mathematics and Statistics

Sebastian Pauli, Assistant Professor

Sebastian Pauli

Office: Petty 145
Email address: s_pauli at uncg dot edu
Personal web page: www.uncg.edu/~s_pauli/

Education

Diplom, TU Berlin, 1997
Ph.D., Concordia University, Montreal, 2001

Teaching

Office hours: MWF 1:00 AM-11:00 AM
Fall 2011
  • MAT 112 (Contemporary Topics in Math), Petty 136, MWF 9:00 AM-9:50 AM
  • MAT 602 (Seminar in Math Software), Petty 217, MWF noon-12:50 PM
Spring 2012
  • MAT 292 (Calculus II), PETT 303, MWF 11:00 AM-11:50 AM
  • MAT 292 (Calculus II), SULV 200, MWF 9:00 PM-9:50 AM

Research Interests

Number Theory
Computational Mathematics
Mathematical Biology

Recent Publications

  • Pauli, Sebastian . Factoring polynomials over local fields II. Algorithmic number theory, 301--315, Lecture Notes in Comput. Sci., 6197, Springer, Berlin, 2010. v
  • Jaulent, Jean-François ; Pauli, Sebastian ; Pohst, Michael E. ; Soriano-Gafiuk, Florence . Computation of 2-groups of narrow logarithmic divisor classes of number fields. J. Symbolic Comput. 44 (2009), no. 7, 852--863.
  • Jaulent, Jean-François ; Pauli, Sebastian ; Pohst, Michael E. ; Soriano-Gafiuk, Florence . Computation of 2-groups of positive classes of exceptional number fields. J. Théor. Nombres Bordeaux 20 (2008), no. 3, 715--732.
  • Freundt, Sebastian ; Karve, Aneesh ; Krahmann, Anita ; Pauli, Sebastian . KASH: recent developments. Mathematical software—ICMS 2006, 170--181, Lecture Notes in Comput. Sci., 4151, Springer, Berlin, 2006.
  • Karve, Aneesh ; Pauli, Sebastian . GiANT: graphical algebraic number theory. J. Théor. Nombres Bordeaux 18 (2006), no. 3, 721--727.

Brief Bio

Dr. Pauli wrote his Diplomarbeit (Masters thesis) under the supervision of Michael Pohst at Technische Universität Berlin. He received his Ph.D. from Concordia University in Montreal in 2001 and as a Pohst Doctoral Fellow was the lead developer of the computer algebra system KASH/KANT. He has been at UNCG since 2006.

His research is in computational number theory. He is particularly interested in algorithms for local fields and computational class field theory. He has also recently investigated the distribution of the zeros of the derivatives of the Riemann Zeta function.