SpezialForschungsBereich SFB F013: Publication Lists

Publications of the Project F1305

UnpublishedColloquium

September 27, 2008

Bibliography

1: M. Kauers.
Algorithmische beweise für neue klassen von kombinatorischen identitäten.
Invited colloquium talk at Universität Kassel, November 2004.
2: P. Paule.
Computeralgebra und Kombinatorik: der Omega Kalkül von MacMahon.
Invited talk at University Munich, 2000.
3: P. Paule.
MacMahon's partition analysis revisited.
Invited talk at INRIA, Paris, 2000.
4: P. Paule.
New computer algebra packages for -series: Engel and qMultiSum.
Invited talk at INRIA, Paris, 2000.
5: P. Paule.
Ramanujans Traum: Computer beweisen kombinatorische Identitäten.
Invited talk at University Salzburg, 2000.
6: P. Paule.
Computer algebra and combinatorics: MacMahon's partition analysis revisited.
Invited talk at University Amsterdam, The Netherlands, October 2001.
7: P. Paule.
Computeralgebra und Kombinatorik: der Omega-Kalkül von MacMahon.
Invited talk at University Innsbruck, Austria, April 2001.
8: P. Paule.
Contiguous relations and creative telescoping.
Invited talk at University Amsterdam, The Netherlands, November 2001.
9: P. Paule.
The WZ method -- A contiguous approach.
Invited talk at Pennsylvania State University, July 2001.
10: P. Paule.
MacMahon's partition analysis and the Omega package.
Invited talk at University of Waterloo, Ontario, Canada, October 2002.
11: P. Paule.
Symbolic summation: Creative telescoping revisited.
Invited talk at University of Waterloo, Ontario, Canada, September 2002.
12: P. Paule.
Computer algebra and combinatorics: The renaissance of MacMahon's partition analysis.
Colloquium talk at University of Strasbourg, France, May 2003.
13: P. Paule.
Computeralgebra und die Rogers-Ramanujan Identitäten.
Colloquium talk at University Innsbruck, Austria, June 2003.
14: P. Paule.
Contiguous relations and creative telescoping.
Colloquium talk at Rutgers University, February 2003.
15: P. Paule.
A new algorithmic approach to contiguous relations.
Colloquium talk at Pennsylvania State University, February 2003.
16: P. Paule.
A new family of harmonic number identities and the Newton-Andrews-Zeilberger algorithm.
Colloquium talk at Pennsylvania State University, February 2003.
17: P. Paule.
Algorithmic combinatorics: a new discipline.
University of Vienna, June 2004.
18: P. Paule.
Algorithmic Combinatorics: A New Discipline.
Invited colloquium talk at University of Vienna, June 2004.
19: P. Paule.
A computerized proof of Stembridge's TSPP theorem.
University of Bayreuth, July 2004.
20: P. Paule.
A computerized proof of Stembridge's TSPP theorem.
Pennsylvania State University, March 2004.
21: P. Paule.
A computerized proof of Stembridge's TSPP theorem.
Invited colloquium talk at Pennsylvania State University, USA, March 2004.
22: P. Paule.
A computerized proof of Stembridge's TSPP theorem.
Invited colloquium talk at University of Bayreuth, Germany, July 2004.
23: P. Paule.
Constructive mathematics in the digital age.
MMRC, Chinese Academy of Sciences, Beijing, China, August 2004.
24: P. Paule.
Constructive mathematics in the digital age.
Invited colloquium talk at MMRC, Chinese Academy of Sciences, Beijing, China, August 2004.
25: A. Riese.
An introduction to symbolic (-) hypergeometric summation.
Colloquium talk at Geometry-Topology Seminar, School of Mathematics, Georgia Institute of Technology, Atlanta, Georgia, September 2003.
26: C. Schneider.
Sigma: A summation package for discovering sum identities.
Invited talk at the University of Stellenbosch, South Africa, September 2002.
27: C. Schneider.
Sigma: A summation package for discovering sum identities.
Invited talk at the University of Witwatersrand, Johannesburg, South Africa, September 2002.
28: C. Schneider.
Sigma: A summation package for discovering sum identities.
Invited talk at the Mathematics Department, University of Graz, Austria, September 2002.
29: C. Schneider.
Symbolische Summation in Differenzen-Körpern.
Invited talk at Montana University, Leoben, Austria, January 2002.

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SpezialForschungsBereich SFB F013 | Special Research Program of the FWF - Austrian Science Fund