Dr William Unger

F07 - Carslaw Building
The University of Sydney

Telephone 9351 3814
Fax 9351 4534

Research interests

Bill Unger is a member of the Computational Algebra Research Group.

Selected publications

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Book Chapters

  • Roney-Dougal, C., Unger, W. (2006). Computing the primitive permutation groups of degree less than 1000. In Bosma W, Cannon J (Eds.), Discovering Mathematics with Magma: Reducing the Abstract to the Concrete, (pp. 243-260). Berlin, Heidelberg, New York: Springer.

Journals

  • An, J., Cannon, J., O'Brien, E., Unger, W. (2008). The Alperin weight conjecture and Dade's conjecture for the simple group Fi'24. London Mathematical Society Journal of Computation and Mathematics, 11, 100-145.
  • Unger, W. (2006). Computing the character table of a finite group. Journal of Symbolic Computation, 41(8), 847-862.
  • Unger, W. (2006). Computing the soluble radical of a permutation group. Journal of Algebra, 300(1), 305-315. [More Information]
  • Roney-Dougal, C., Unger, W. (2003). The affine primitive permutation groups of degree less than 1000. Journal of Symbolic Computation, 35(4), 421-439.
  • Palmer, W., Unger, W., Combe, D. (2001). Bhaskar Rao designs and the alternating group A4. Australasian Journal of Combinatorics, 24, 275-283.

Other

  • Unger, W. (2005), Software package for computing character tables of finite groups. Coded in the Magma language. Released in Magma V2.12, 7 July 2005.
  • Roney-Dougal, C., Unger, W. (2003), Catalogue of all primitive permutation groups of degree up to 999. Coded in C and in the Magma language. Distributed as part of Magma V2.10, 3 April, 2003.
  • Cannon, J., Holt, D., Unger, W. (2003), Magma package for the structure of finite groups. Coded in C and in the Magma language.

2008

  • An, J., Cannon, J., O'Brien, E., Unger, W. (2008). The Alperin weight conjecture and Dade's conjecture for the simple group Fi'24. London Mathematical Society Journal of Computation and Mathematics, 11, 100-145.

2006

  • Unger, W. (2006). Computing the character table of a finite group. Journal of Symbolic Computation, 41(8), 847-862.
  • Roney-Dougal, C., Unger, W. (2006). Computing the primitive permutation groups of degree less than 1000. In Bosma W, Cannon J (Eds.), Discovering Mathematics with Magma: Reducing the Abstract to the Concrete, (pp. 243-260). Berlin, Heidelberg, New York: Springer.
  • Unger, W. (2006). Computing the soluble radical of a permutation group. Journal of Algebra, 300(1), 305-315. [More Information]

2005

  • Unger, W. (2005), Software package for computing character tables of finite groups. Coded in the Magma language. Released in Magma V2.12, 7 July 2005.

2003

  • Roney-Dougal, C., Unger, W. (2003), Catalogue of all primitive permutation groups of degree up to 999. Coded in C and in the Magma language. Distributed as part of Magma V2.10, 3 April, 2003.
  • Cannon, J., Holt, D., Unger, W. (2003), Magma package for the structure of finite groups. Coded in C and in the Magma language.
  • Roney-Dougal, C., Unger, W. (2003). The affine primitive permutation groups of degree less than 1000. Journal of Symbolic Computation, 35(4), 421-439.

2001

  • Palmer, W., Unger, W., Combe, D. (2001). Bhaskar Rao designs and the alternating group A4. Australasian Journal of Combinatorics, 24, 275-283.

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