Items by Hill, Adrian

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Number of items: 15.


Hill, A. and Norton, T., 2015. An iterative starting method to control parasitism for the Leapfrog method. Applied Numerical Mathematics, 87 (1), Volume 87. Item availability may be restricted.

Hill, A., Norton, T. and Butcher, J. C., 2015. Symmetric general linear methods. BIT Numerical Mathematics

Butcher, J. C., Habib, Y., Hill, A. T. and Norton, T. J. T., 2014. The control of parasitism in $G$-symplectic methods. SIAM Journal on Numerical Analysis (SINUM), 52 (5), pp. 2440-2465.

Hill, A. T. and Ilchmann, A., 2011. Exponential stability of time-varying linear systems. IMA Journal of Numerical Analysis, 31 (3), pp. 865-885.

Hewitt, L. L. and Hill, A. T., 2010. Algebraically stable diagonally implicit general linear methods. Applied Numerical Mathematics, 60 (6), pp. 629-636.

Boutelje, B. R. and Hill, A. T., 2010. Nonautonomous stability of linear multistep methods. IMA Journal of Numerical Analysis, 30 (2), pp. 525-542.

Hill, A. T., 2010. G-matrices for algebraically stable general linear methods. Numerical Algorithms, 53 (2-3), pp. 281-292.

Hewitt, L. L. and Hill, A. T., 2009. Algebraically stable general linear methods and the G-matrix. BIT Numerical Mathematics, 49 (1), pp. 93-111.

Hill, A., 2009. Linear multistep approximation of nonsymmetric rotating systems. JNAIAM. Journal of Numerical Analysis, Industrial and Applied Mathematics, 4 (1-2), pp. 103-112.

Coughlan, J. J., Hill, A. T. and Logemann, H., 2007. The Z-transform and linear multistep stability. IMA Journal of Numerical Analysis, 27 (1), pp. 45-73.

Butcher, J. C. and Hill, A. T., 2006. Linear multistep methods as irreducible general linear methods. BIT Numerical Mathematics, 46 (1), pp. 5-19.

Hill, A. T., 2006. Nonlinear stability of general linear methods. Numerische Mathematik, 103 (4), pp. 611-629.

Hill, A. T., 2005. Multistep approximation of linear sectorial evolution equations. IMA Journal of Numerical Analysis, 25 (1), pp. 45-56.

Hill, A. T. and Wan, W. L., 2004. Analysis and numerics for a parabolic equation with impulsive forcing. Applied Numerical Mathematics, 50 (3-4), pp. 445-474.

Del Buono, N. and Hill, A. T., 2002. On a multistep method approximating a linear sectorial evolution equation. IMA Journal of Numerical Analysis, 22 (3), pp. 481-499.

This list was generated on Wed Oct 7 03:58:00 2015 IST.