Ken Jackson
Ken Jackson
Professor of Computer Science, University of Toronto
Verified email at - Homepage
Cited by
Cited by
Validated solutions of initial value problems for ordinary differential equations
NS Nedialkov, KR Jackson, GF Corliss
Applied Mathematics and Computation 105 (1), 21-68, 1999
Interpolants for Runge-Kutta formulas
WH Enright, KR Jackson, SP Nørsett, PG Thomsen
ACM Transactions on Mathematical Software (TOMS) 12 (3), 193-218, 1986
Fourier space time-stepping for option pricing with Lévy models
K Jackson, S Jaimungal, V Surkov
Journal of Computational Finance 12 (2), 1-29, 2008
Nonlinear coupled-mode equations on a finite interval: A numerical procedure
C Sterke, KR Jackson, BD Robert
JOSA B 8 (2), 403-412, 1991
An effective high-order interval method for validating existence and uniqueness of the solution of an IVP for an ODE
NS Nedialkov, KR Jackson, JD Pryce
Reliable Computing 7 (6), 449-465, 2001
User's guide for DVERK: A subroutine for solving non-stiff ODE's
TE Hull, WH Enright, KR Jackson
University of Toronto. Department of Computer Science, 1976
Nonlinearly preconditioned Krylov subspace methods for discrete Newton algorithms
TF Chan, KR Jackson
SIAM Journal on scientific and statistical computing 5 (3), 533-542, 1984
On Taylor model based integration of ODEs
M Neher, KR Jackson, NS Nedialkov
SIAM Journal on Numerical Analysis 45 (1), 236-262, 2007
An alternative implementation of variable step-size multistep formulas for stiff ODEs
KR Jackson, R Sacks-Davis
ACM Transactions on Mathematical Software (TOMS) 6 (3), 295-318, 1980
The potential for parallelism in Runge–Kutta methods. Part 1: RK formulas in standard form
KR Jackson, SP Nørsett
SIAM journal on numerical analysis 32 (1), 49-82, 1995
Modeling and simulation of skeletal muscle for computer graphics: A survey
D Lee, M Glueck, A Khan, E Fiume, K Jackson
Foundations and Trends® in Computer Graphics and Vision 7 (4), 229-276, 2011
An interval Hermite-Obreschkoff method for computing rigorous bounds on the solution of an initial value problem for an ordinary differential equation
NS Nedialkov, KR Jackson
Reliable Computing 5 (3), 289-310, 1999
A new perspective on the wrapping effect in interval methods for initial value problems for ordinary differential equations
NS Nedialkov, KR Jackson
Perspectives on Enclosure Methods, 219-263, 2001
Effective solution of discontinuous IVPs using a Runge-Kutta formula pair with interpolants
WH Enright, KR Jackson, SP Nørsett, PG Thomsen
Applied mathematics and computation 27 (4), 313-335, 1988
The use of iterative linear-equation solvers in codes for large systems of stiff IVPs for ODEs
TF Chan, KR Jackson
SIAM journal on scientific and statistical computing 7 (2), 378-417, 1986
A comparison of two ode codes: gear and episode
GD Byrne, AC Hindmarsh, KR Jackson, HG Brown
Computers & Chemical Engineering 1 (2), 125-131, 1977
A survey of parallel numerical methods for initial value problems for ordinary differential equations
KR Jackson
IEEE Transactions on Magnetics 27 (5), 3792-3797, 1991
A three-dimensional approach to pennation angle estimation for human skeletal muscle
D Lee, Z Li, QZ Sohail, K Jackson, E Fiume, A Agur
Computer Methods in Biomechanics and Biomedical Engineering 18 (13), 1474-1484, 2015
Some recent advances in validated methods for IVPs for ODEs
KR Jackson, NS Nedialkov
Applied Numerical Mathematics 42 (1-3), 269-284, 2002
A neural network approach to efficient valuation of large portfolios of variable annuities
SA Hejazi, KR Jackson
Insurance: Mathematics and Economics 70, 169-181, 2016
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