Computing singularly perturbed differential equations. | 0 | 0.34 | 2018 |
Set invariance under output feedback: a set-dynamics approach | 11 | 1.31 | 2011 |
Pontryagin Maximum Principle Revisited with Feedbacks. | 4 | 1.17 | 2011 |
Analysis and Computation of a Discrete KdV-Burgers Type Equation with Fast Dispersion and Slow Diffusion | 1 | 0.43 | 2011 |
Periodic Optimization Suffices for Infinite Horizon Planar Optimal Control | 0 | 0.34 | 2010 |
Feedback and invariance under uncertainty via set-iterates | 19 | 1.78 | 2008 |
On stabilization of switched linear systems | 5 | 0.48 | 2008 |
Young Measure Approach to Computing Slowly Advancing Fast Oscillations | 3 | 0.80 | 2008 |
State Nullification by Memoryless Output Feedback | 3 | 0.66 | 2005 |
Singularly Perturbed Control Systems with One-Dimensional Fast Dynamics | 6 | 1.14 | 2002 |
Gains and costs of informationin stochastic programming | 0 | 0.34 | 1999 |
The Lyapunov Method (Tutorial Abstract) | 0 | 0.34 | 1997 |
Examples of stabilization with hybrid feedback | 17 | 7.71 | 1995 |
Stability Results for Stochastic Programs and Sensors, Allowing for Discontinuous Objective Functions | 20 | 2.37 | 1994 |
Sensors and Information in Optimization Under Stochastic Uncertainty | 9 | 1.77 | 1993 |
Existence and Optimality of Competitive Equilibria (Charalambos Aliprantis, Donald Brown, and Owen Burkinshaw) | 0 | 0.34 | 1992 |
Optimization and Stability Theory for Economic Analysis (Brian Beavis and Ian Dobbs) | 0 | 0.34 | 1991 |
Chattering linear systems: A model of rapidly oscillating coefficients | 0 | 0.34 | 1989 |
Trajectories and the Attainable Set of an Abstract Linear Control System | 0 | 0.34 | 1973 |