C. E. KEES AND C. T. MILLER, C++ implementations of numerical methods for solving differential-algebraic equations: Design and optimization considerations, ACM Trans. Math. Soft., 25 (2000), pp. 377--403.

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This paper is cited in the following contexts:
An Aggregation-Based Domain Decomposition.. - Jenkins, Kelley.. (2001)   Self-citation (Kees Miller)   (Correct)

....1 2 ;j = K s k r ) i Sigma1;j (K s k r ) i;j ] 2 (3.9) K i;j Sigma 1 2 = K s k r ) i;j Sigma1 (K s k r ) i;j ] 2 (3.10) The semidiscrete system was integrated in time over [0, 0. 0149 days] by applying the fixed leading coefficient backward difference formulas of orders one to five [2, 11]. Order and step size were selected via local truncation error estimates, and the local truncation error tolerance was set to 10= Deltax 2 . At a given step, t n 1 , the application of the integration method yielded a nonlinear system of the form, F [t n 1 ; n 1 ; g( n 1 ) G( n 1 ) 0 ....

C. E. KEES AND C. T. MILLER, C++ implementations of numerical methods for solving differential-algebraic equations: Design and optimization considerations, ACM Trans. Math. Soft., 25 (2000), pp. 377--403.

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