SpezialForschungsBereich SFB F013: Publication Lists

Publications of the Project F1305

TechRepMisc - 2004

September 27, 2008

Bibliography

1: G. E. Andrews, P. Paule, and A. Riese.
MacMahon's Partition Analysis X: Plane Partitions with Diagonals.
SFB-Report 2004-2, J. Kepler University Linz, January 2004.
2: G. E. Andrews, P. Paule, and A. Riese.
MacMahon's Partition Analysis XI: Hexagonal Plane Partitions.
SFB-Report 2004-4, J. Kepler University Linz, March 2004.
3: G. E. Andrews, P. Paule, and C. Schneider.
Plane partitions VI: Stembridge's TSPP theorem.
SFB-Report 2004-09, J. Kepler University, Linz, 2004.
4: S. Gerhold.
On the signs of recurrence sequences.
Technical report, SFB F013 Numerical und Symbolic Scientific Computing, 2004.
5: M. Kauers.
Computer proofs for polynomial identities in arbitrary many variables.
Technical report, SFB Numeric and Symbolical Computation, March 2004.
6: M. Kauers.
Zet user manual.
Technical Report 2004-05, SFB F13, 2004.
7: M. Kauers and C. Schneider.
Indefinite summation with unspecified sequences.
SFB-Report 2004-13, J. Kepler University, Linz, 2004.
8: R. Pemantle and C. Schneider.
When is 0.999... equal to 1?
SFB-Report 2004-30, J. Kepler University, Linz, 2004.
9: C. Schneider.
A new sigma approach to multi-summation.
SFB-Report 2004-10, J. Kepler University, Linz, June 2004.
10: C. Schneider.
Solving parameterized linear difference equations in terms of indefinite nested sums and products.
SFB-Report 2004-29, J. Kepler University, Linz, 2004.
11: C. Schneider.
The summation package sigma: Underlying principles and a rhombus tiling application.
SFB-Report 2004-28, J. Kepler University, Linz, 2004.
12: C. Schneider.
Symbolic summation with single-nested sum extensions (extended version).
SFB-Report 2004-7, J. Kepler University, Linz, 2004.
Published in Proc. ISSAC'04.

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