swMATH ID: 12535
Software Authors: Nedialkov, Nedialko S.; Pryce, John D.
Description: Solving differential algebraic equations by Taylor series. III: The DAETs code. The authors have developed a Taylor series method for solving numerically an initial-value problem differential algebraic equation (DAE) that can be of high index, high order, nonlinear, and fully implicit [see part I, BIT 45, No. 3, 561–592 (2005; Zbl 1084.65075) and part II, BIT 41, 364–394 (2007; Zbl 1123.65080)]. Numerical results have shown this method to be efficient and very accurate, and particularly suitable for problems that are of too high an index for present DAE solvers. This paper outlines this theory and describes the design, implementation, usage and performance of DAETS, a DAE solver based on this theory and written in C++.
Homepage: http://jnaiam.com/new/uploads/files/b4e0bdaa7990bbd1896fa3fafdd09f71.pdf
Keywords: numerical results; differential algebraic equations; structural analysis; Taylor series; automatic differentiation
Related Software: pythNon; SCHOL; VFGEN; Maple; ATOMFT; Taylor; Daesa; TIDES; Test Set IVP; SUNDIALS; Matlab; ADOL-C; Cosy; Mathematica; RODES; Dymola; MPFR; Symbolic Math Toolbox; gPROMS; GENDA
Cited in: 37 Publications

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