By using SIAM Journals Online you agree to abide by the
Terms and Conditions of Use.

©  SIAM

 

SIAM Journal on Control and Optimization

Table of Contents
Volume 38, Issue 3, pp. 665-994

Please Note: Electronic articles are available well in advance of the printed articles.

What Article options are available ?   View Cart   

Dynamic L p-Hedging in Discrete Time under Cone Constraints

Huyên Pham

pp. 665-682

A Max-Plus-Based Algorithm for a Hamilton--Jacobi--Bellman Equation of Nonlinear Filtering

Wendell H. Fleming and William M. McEneaney

pp. 683-710

Controllability and Stabilization of a Canal with Wave Generators

Stéphane Mottelet

pp. 711-735

Exact Boundary Controllability of a Maxwell Problem

N. Weck

pp. 736-750

Finite-Time Stability of Continuous Autonomous Systems

Sanjay P. Bhat and Dennis S. Bernstein

pp. 751-766

Mesh-Independence for an Augmented Lagrangian-SQP Method in Hilbert Spaces

S. Volkwein

pp. 767-785

Existence of Right and Left Representations of the Graph for Linear Periodically Time-Varying Systems

Michael Cantoni and Keith Glover

pp. 786-802

Gap-Metric Robustness Analysis of Linear Periodically Time-Varying Feedback Systems

Michael Cantoni and Keith Glover

pp. 803-822

A High-Order Generalized Local Maximum Principle

Urszula Ledzewicz and Heinz Schättler

pp. 823-854

Stabilization of Nonholonomic Systems Using Isospectral Flows

Anthony M. Bloch, Sergey V. Drakunov, and Michael K. Kinyon

pp. 855-874

A Class of Team Problems with Discrete Action Spaces: Optimality Conditions Based on Multimodularity

Peter R. de Waal and Jan H. van Schuppen

pp. 875-892

Approximation of the Kushner Equation for Nonlinear Filtering

Kazufumi Ito and Boris Rozovskii

pp. 893-915

Regularity Results for the Minimum Time Function of a Class of Semilinear Evolution Equations of Parabolic Type

Paolo Albano, Piermarco Cannarsa, and Carlo Sinestrari

pp. 916-946

Hoffman's Error Bound, Local Controllability, and Sensitivity Analysis

Abderrahim Jourani

pp. 947-970

Any Domain of Attraction for a Linear Constrained System is a Tracking Domain of Attraction

Franco Blanchini and Stefano Miani

pp. 971-994