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Publications of the Project F1305


TechRepMisc - 2005


September 27, 2008

Bibliography

1
J. P. Bell and S. Gerhold.
The positivity set of a recurrence sequence.
Technical Report 2005-11, SFB F013, Johannes Kepler Universität, 2005.
2
P. Flajolet, S. Gerhold, and B. Salvy.
On the non-holonomic character of logarithms, powers, and the $n$th prime function.
Technical report, J. Kepler University Linz, 2005.
SFB report.
3
S. Gerhold.
On some non-holonomic sequences.
Technical report, J. Kepler University Linz, 2005.
SFB report.
4
S. Gerhold and M. Kauers.
A computer proof of Turán's inequality.
Technical Report 2005-15, SFB F013, Johannes Kepler Universität, 2005.
5
S. Gerhold and M. Kauers.
A computer proof of turan's inequality.
Technical Report 2005-15, SFB F013, Altenbergerstrasse 69, September 2005.
6
S. Gerhold and M. Kauers.
A procedure for proving special function inequalities involving a discrete parameter.
Technical Report 2005-02, SFB F013, Johannes Kepler Universität, 2005.
7
S. Gerhold and M. Kauers.
A procedure for proving special function inequalities involving a discrete parameter.
SFB Report 2005-02, Johannes-Kepler-University, Altenberger Strasse 69, A-4040 Linz, January 2005.
8
M. Kauers.
Algorithms for nonlinear higher order difference equations.
Technical Report 05-10, RISC Report Series, University of Linz, Austria, October 2005.
Ph.D. thesis.
9
M. Kauers.
Solving difference equations whose coefficients are not transcendental.
Technical Report 2005-20, SFB F013, Johannes Kepler Universität, 2005.
10
M. Kauers.
Solving difference equations whose coefficients are not transcendental.
Technical Report 2005-20, SFB F013, December 2005.
11
M. Kauers.
SumCracker -- a package for manipulating symbolic sums and related objects.
Technical Report 2005-21, SFB F013, Johannes Kepler Universität, 2005.
12
M. Kauers.
Sumcracker: A package for manipulating symbolic sums and related objects.
Technical Report 2005-21, SFB F013, December 2005.
13
M. Kauers and C. Schneider.
Application of unspecified sequences in symbolic summation.
Technical Report 2005-19, SFB F013, Johannes Kepler Universität, 2005.
14
M. Kuba, H. Prodinger, and C. Schneider.
Generalized reciprocity laws for sums of harmonic numbers.
Technical Report 2005-17, J. Kepler University Linz, 2005.
SFB-Report.
15
C. Schneider.
Finding telescopers with minimal depth for indefinite nested sum and product expressions (extended version).
Technical Report 2005-08, J. Kepler University Linz, 2005.
SFB-Report.
16
C. Schneider and M. Kauers.
Application of unspecified sequences in symbolic summation.
Technical Report 2005-19, SFB F013, December 2005.
17
B. Zimmermann.
Computing recurrences for parameter-dependent integrals.
Poster at the Fourth International School on Computer Algebra CoCoA 4, May 2005.



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