Advances in Computer Algebra -

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Résumé :
Latest research results in Symbolic Summation and Integration with applications in particle physics Latest advances in complexity analysis of symbolic algorithms The level of contributions by the foremost researchers in the areas Special emphasis on mathematical software and its application to scientific problems within a wide spectrum of research areas...

Sommaire:

Sergei A. Abramov and Moulay A. Barkatou, On Strongly Non-Singular Polynomial Matrices.- Moulay Barkatou, Thomas Cluzeau and Carole El Bacha, On the Computation of Simple Forms and Regular Solutions of Linear Difference Systems.- Johannes Blumlein, Mark Round and Carsten Schneider, Re?ned Holonomic Summation Algorithms in Particle Physics.- Shaoshi Chen, Bivariate Extensions of Abramov's Algorithm for Rational Summation.- Hao Du, Hui Huang and Ziming Li, A q-Analogue of the Modi?ed Abramov-Petkovsek Reduction.- Manuel Kauers and Doron Zeilberger, Factorization of C-?nite Sequences.- Johannes Middeke and Carsten Schneider, Denominator Bounds for Systems of Recurrence Equations using ?S-Extensions.- Evans Doe Ocansey and Carsten Schneider, Representing (q-)Hypergeometric Products and Mixed Versions in Difference Rings.- Anton A. Panferov, Linearly Satellite Unknowns in Linear Differential Systems.- Peter Paule and Silviu Radu, Rogers-Ramanujan Functions, Modular Functions, and Computer Algebra.