Searching for "Erratum to "Rational normal forms and minimal decompositions of hypergeometric terms" [J. Symbolic Comput 33 (2002) 521-543]." – sorted by Relevance.
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Minimal Decomposition of Indefinite Hypergeometric Sums
- Minimal Decomposition of Indefinite Hypergeometric Sums S. A. Abramov Computer Center
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ERRATUM
- ERRATUM Apparently, there is an error in the proof of optimality of the algorithm presented
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erratum
- Theoretical Computer Science 254 (2001) 691–694 www.elsevier.com/locate/tcs Erratum Corrigendum
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On the Structure of Multivariate Hypergeometric Terms
- to a nontrivial proper term. 3 A normal form for rational functions In this section E denotes
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Gröbner Bases and Hypergeometric Functions
- . Winkler (eds.), Text and Monographs in Symbolic Computation, Springer Verlag, Vienna, 1998 1 We shall use
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Grobner Bases and Hypergeometric Functions
- . Winkler (eds.), Text and Monographs in Symbolic Computation, Springer Verlag, Vienna, 1998 1 We shall use
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Erratum
- for each segment have already been determined. The minimal segments form the main diagonal of Table 3
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Hypergeometric Polynomials and Integer Programming
- in An or in the commutative polynomial ring Q[x 1 ; : : : ; xn ; @ 1 ; : : : ; @n ]. (4) The normal form computed in Step 3
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Rational Normal Form for Dynamical Systems by Carleman Linearization
- ;R), so is the computed rational normal form. We give an algorithm for an eective computation
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Hypergeometric Periods for a Tame Polynomial
- of terms of the form \Gamma(s + fi) where fi varies in the spectrum of the polynomial (for
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