Kaya, Yalcin - School of Mathematics and Statistics, University of South Australia

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Kaya, Yalcin - School of Mathematics and Statistics, University of South Australia

An Inexact Modified Subgradient Algorithm for Nonconvex Optimization
On a Modified Subgradient Algorithm for Dual Problems via Sharp Augmented Lagrangian
To appear in IMA Journal of Mathematical Control and Information, 1996 1 Closed Trajectories and
Geodesics and an Optimal Control Algorithm C. Yalc n Kaya
Transition Probability Bounds for the Stochastic Stability Robustness of Continuous-and
1970 1975 1980 1985 1990 1995 2000 1986 1988 1990 1992 1994 1996 1998
A GLOBAL CONTROL LAW WITH IMPLICATIONS IN TIME-OPTIMAL C Yalc n Kaya and J Lyle Noakes
Optimization Over the Efficient Set of Multi-objective Convex Optimal Control Problems
Appeared in: IMA Journal of Mathematical Control and Information. 12, 207-217, 1995. Linearized Control Systems
Linearization of Control Systems and the Swing-out C. Yalc n Kaya
An augmented penalty function method with penalty parameter updates for nonconvex
A Global Control Algorithm in the Plane C. Yalcin Kaya
Euler Discretization and Inexact Restoration for Optimal Control
To appear in: Optimal Control Applications and Methods. COMPUTATIONS AND TIME-OPTIMAL CONTROLS
The Leap-Frog Algorithm and Optimal Control: Background and Demonstration
OPTIMAL CONTROL APPLICATIONS AND METHODS Optim. Control Appl. Meth. 2005; 26:129156
CONTROL IN THE PLANE TIME-OPTIMAL BANG{BANG
A New Scalarization and Numerical Method for Constructing Weak Pareto Front of Multi-objective
Copyright by SIAM. Unauthorized reproduction of this article is prohibited. SIAM J. NUMER. ANAL. c 2010 Society for Industrial and Applied Mathematics
A Deflected Subgradient Method Using a General Augmented Lagrangian Duality With
Copyright by SIAM. Unauthorized reproduction of this article is prohibited. SIAM J. NUMER. ANAL. c 2008 Society for Industrial and Applied Mathematics
An Update Rule and a Convergence Result for a Penalty Function Method
Robust Kalman Filter Design for Markovian Jump Linear Systems with Norm-Bounded Unknown Nonlinearities
OPTIMAL CONTROL APPLICATIONS AND METHODS Optim. Control Appl. Meth., 2004; 25:000000
Heroin Users in Australia: Population Trends C. Yalin Kaya1
COMPUTATIONS FOR TIME-OPTIMAL BANGBANG CONTROL USING A LAGRANGIAN
Engaging students: encouraging success Helen Johnston
1970 1975 1980 1985 1990 1995 2000 Heroin Users
Inexact Restoration for Runge-Kutta Discretization of Optimal Control Problems