| 1 |
Fundamental Solutions for Two-Point Boundary Value Problems in Orbital Mechanics
Han SH, McEneaney WM
Applied Mathematics and Optimization, 77(1), 129, 2018 |
| 2 |
Staticization, its dynamic program and solution propagation
McEneaney WM, Dower PM
Automatica, 81, 56, 2017 |
| 3 |
SOLVING TWO-POINT BOUNDARY VALUE PROBLEMS FOR A WAVE EQUATION VIA THE PRINCIPLE OF STATIONARY ACTION AND OPTIMAL CONTROL
Dower PM, McEneaney WM
SIAM Journal on Control and Optimization, 55(4), 2151, 2017 |
| 4 |
THE PRINCIPLE OF LEAST ACTION AND FUNDAMENTAL SOLUTIONS OF MASS-SPRING AND N-BODY TWO-POINT BOUNDARY VALUE PROBLEMS
McEneaney WM, Dower PM
SIAM Journal on Control and Optimization, 53(5), 2898, 2015 |
| 5 |
Maximum Principle of Optimal Control of the Primitive Equations of the Ocean with Two Point Boundary State Constraint
Medjo TT
Applied Mathematics and Optimization, 62(1), 1, 2010 |
| 6 |
Periodic smoothing splines
Kano H, Egerstedt M, Fujioka H, Takahashi S, Martin C
Automatica, 44(1), 185, 2008 |
| 7 |
Enclosing all solutions of two-point boundary value problems for ODES
Lin YD, Enszer JA, Stadtherr MA
Computers & Chemical Engineering, 32(8), 1714, 2008 |
| 8 |
A regularized integral equation method for the inverse geometry heat conduction problem
Liu CS, Chang CW, Chiang CY
International Journal of Heat and Mass Transfer, 51(21-22), 5380, 2008 |
| 9 |
A new shooting method for quasi-boundary regularization of backward heat conduction problems
Chang JR, Liu CS, Chang CW
International Journal of Heat and Mass Transfer, 50(11-12), 2325, 2007 |
| 10 |
Highly accurate solution of the axial dispersion model expressed in S-system canonical form by Taylor series method
Shiraishi F
Chemical Engineering Journal, 83(3), 175, 2001 |
