Differential equations with symbolic computation. (Q819453)
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scientific article; zbMATH DE number 5015852
| Language | Label | Description | Also known as |
|---|---|---|---|
| English | Differential equations with symbolic computation. |
scientific article; zbMATH DE number 5015852 |
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Differential equations with symbolic computation. (English)
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28 March 2006
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The articles of this volume will be reviewed individually. Indexed articles: \textit{Lynch, Stephen}, Symbolic computation of Lyapunov quantities and the second part of Hilbert's sixteenth problem, 1-22 [Zbl 1107.34028] \textit{Christopher, Colin}, Estimating limit cycle bifurcations from centers, 23-35 [Zbl 1108.34025] \textit{Huang, Wentao; Liu, Yirong}, Conditions of infinity to be an isochronous center for a class of differential systems, 37-53 [Zbl 1107.34027] \textit{Giné, Jaume; Llibre, Jaume}, Darboux integrability and limit cycles for a class of polynomial differential systems, 55-65 [Zbl 1106.34018] \textit{Romanovski, Valery G.; Shafer, Douglas S.}, Time-reversibility in two-dimensional polynomial systems, 67-83 [Zbl 1110.34026] \textit{Ning, Shucheng; Zheng, Zhiming}, On symbolic computation of the LCE of \(n\)-dimensional dynamical systems, 85-107 [Zbl 1161.37351] \textit{Zhang, Weinian; Yan, Rui}, Symbolic computation for equilibria of two dynamic models, 109-120 [Zbl 1097.68154] \textit{Jing, Zhujun; Wang, Ruiqi; Chen, Luonan; Deng, Jin}, Attractive regions in power systems by singular perturbation analysis, 121-142 [Zbl 1161.93323] \textit{Lei, Jinzhi; Yang, Lijun}, Algebraic multiplicity and the Poincaré problem, 143-157 [Zbl 1120.34072] \textit{Ma, Shilong}, Formalizing a reasoning strategy in symbolic approach to differential equations, 159-171 [Zbl 1104.34023] \textit{Edneral, Victor F.}, Looking for periodic solutions of ODE systems by the normal form method, 173-200 [Zbl 1161.34330] \textit{Chen, Guoting; Ma, Yujie}, Algorithmic reduction and rational general solutions of first order algebraic differential equations, 201-212 [Zbl 1109.34001] \textit{Barkatou, Moulay A.; Cluzeau, Thomas; Weil, Jacques-Arthur}, Factoring partial differential systems in positive characteristic. With an appendix by M. van der Put: Classification of partial differential modules in positive characteristic, 213-238 [Zbl 1097.68151] \textit{Wu, Min}, On the factorization of differential modules, 239-254 [Zbl 1096.13526] \textit{Hereman, Willy; Colagrosso, Michael; Sayers, Ryan; Ringler, Adam; Deconinck, Bernard; Nivala, Michael; Hickman, Mark}, Continuous and discrete homotopy operators and the computation of conservation laws, 255-290 [Zbl 1161.65376] \textit{Wolf, Thomas}, Partial and complete linearization of PDEs based on conservation laws, 291-306 [Zbl 1157.70312] \textit{Yao, Ruoxia; Li, Zhibin}, CONSLAW: a Maple package to construct the conservation laws for nonlinear evolution equations, 307-325 [Zbl 1108.35030] \textit{Carrà Ferro, Giuseppa}, Generalized differential resultant systems of algebraic ODEs and differential elimination theory, 324-341 [Zbl 1099.13043] \textit{Wu, Wen-tsün}, On ``good'' bases of algebraico-differential ideals, 343-350 [Zbl 1096.13530] \textit{Wu, Wenjun}, On the construction of Gröbner basis of a polynomial ideal based on Riquier-Janet theory, 351-368 [Zbl 1094.13046]
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