Differential elimination by differential specialization of Sylvester style matrices
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Publication:895967
DOI10.1016/j.aam.2015.07.002zbMath1375.12003arXiv1310.2081OpenAlexW3103520372MaRDI QIDQ895967
Publication date: 11 December 2015
Published in: Advances in Applied Mathematics (Search for Journal in Brave)
Full work available at URL: https://arxiv.org/abs/1310.2081
differential eliminationsparse resultantsparse differential resultantdifferential specializationLaurent differential polynomial
Nonlinear ordinary differential equations and systems (34A34) Abstract differential equations (12H20)
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Cites Work
- Linear sparse differential resultant formulas
- Differential equations with symbolic computation.
- Computing differential characteristic sets by change of ordering
- On the Newton polytope of the resultant
- Product formulas for resultants and Chow forms
- A resultant theory for the systems of two ordinary algebraic differential equations
- Factorization-free decomposition algorithms in differential algebra
- A bound for orders in differential Nullstellensatz
- Sparse differential resultant for Laurent differential polynomials
- Gröbner bases in symbolic analysis. Based on talks delivered at the special semester on Gröbner bases and related methods, Linz, Austria, May 2006
- Macaulay style formulas for sparse resultants
- Matrix Formulae of Differential Resultant for First Order Generic Ordinary Differential Polynomials
- Intersection theory in differential algebraic geometry: Generic intersections and the differential Chow form
- A subdivision-based algorithm for the sparse resultant
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