Manuel Bronstein
- 1.M. Bronstein, Formulas for Series Computation, Applied Algebra in Engineering, Communication and Computing 2, 195-206 (1992).Google Scholar
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- 2.W. Koepf, Power Series in Computer Algebra, Journal of Symbolic Computation 13, 581-603 (1992). Google ScholarDigital Library
- 3.J. J. Kovacic, An Algorithm for Solving Second Order Linear Homogeneous Differential Equations, Journal of Symbolic Computation 2, 3-43 (1986). Google ScholarDigital Library
- 4.X. Gourdon & B. Salvy, Asymptotics of Linear Recurrences with Ratzonal Coefficients, manuscript submitted to the 5th Formal Power Series and Algebraic Combinatorics Conference, Florence, 1993. Google ScholarDigital Library
- 5.B. Trager, Algebraic Factoring and Rational Function Integration, in Proceedings SYMSAC '76,219- 226 (1976). Google ScholarDigital Library
Index Terms
Full partial fraction decomposition of rational functions
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Algorithms for partial fraction decomposition and rational function integration
Algorithms for symbolic partial fraction decomposition and indefinite integration of rational functions are described. Two types of partial fraction decomposition are investigated, square-free and complete square-free. A method is derived, based on the ...
An algorithm for the incomplete decomposition of a rational function into partial fractions
ZusammenfassungEs wird ein Algorithmus zur unvollständigen Zerlegung einer rationalen Funktion in Partialbrüche angegeben, mit dem alle auftretenden Sonderfälle in einheitlicher und ökonomischer Weise behandelt werden können. Der zu einem quadratischen ...
Partial fraction decomposition for rational Pythagorean hodograph curves
AbstractAll rational parametric curves with prescribed polynomial tangent direction form a vector space. Via tangent directions with rational norm, this includes the important case of rational Pythagorean hodograph curves. We study vector ...
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