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    <title>SIAM Journal on Control and Optimization</title>
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    <title>The Linear Quadratic Regulator Problem for a Class of Controlled Systems Modeled by Singularly Perturbed Ito Differential Equations</title>
    <link>http://link.aip.org/link/?SJC/50/448/1&amp;agg=rss</link>
    <description>Vasile Dragan, Hiroaki Mukaidani, and Peng Shi&lt;br/&gt;  
This paper discusses an infinite-horizon linear quadratic (LQ) optimal control problem involving state- and control-dependent noise in singularly perturbed stochastic systems. First, an asymptotic structure along with a stabilizing solution for the stochastic algebraic Riccati equation (ARE) are ne ... [SIAM J. Control Optim. 50, 448 (2012)] published Thu Feb 9, 2012.</description>
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  <item rdf:about="http://link.aip.org/link/?SJC/50/419/1&amp;agg=rss">
    <title>Gossip Coverage Control for Robotic Networks: Dynamical Systems on the Space of Partitions</title>
    <link>http://link.aip.org/link/?SJC/50/419/1&amp;agg=rss</link>
    <description>Francesco Bullo, Ruggero Carli, and Paolo Frasca&lt;br/&gt;  
Future applications in environmental monitoring, delivery of services, and transportation of goods motivate the study of deployment and partitioning tasks for groups of autonomous mobile agents. These tasks may be achieved by recent coverage algorithms, based upon the classic methods by Lloyd. Thes ... [SIAM J. Control Optim. 50, 419 (2012)] published Thu Feb 9, 2012.</description>
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  <item rdf:about="http://link.aip.org/link/?SJC/50/388/1&amp;agg=rss">
    <title>Distributed Optimal Control of the CahnHilliard System Including the Case of a Double-Obstacle Homogeneous Free Energy Density</title>
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    <description>M. Hintermuller and D. Wegner&lt;br/&gt;  
In this paper we study the distributed optimal control for the CahnHilliard system. A general class of free energy potentials is allowed which, in particular, includes the double-obstacle potential. The latter potential yields an optimal control problem of a parabolic variational inequality which i ... [SIAM J. Control Optim. 50, 388 (2012)] published Thu Feb 2, 2012.</description>
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    <title>Smooth MorseLyapunov Functions of Strong Attractors for Differential Inclusions</title>
    <link>http://link.aip.org/link/?SJC/50/368/1&amp;agg=rss</link>
    <description>Desheng Li and Yanling Wang&lt;br/&gt;  
This paper is concerned with a smooth converse Lyapunov theorem for Morse decompositions of strong attractors of differential inclusion $x'(t)\in F(x(t))$, where $F$ is an upper semicontinuous multivalued mapping on $\mathbb{R}^m$ with compact convex values. Roughly speaking, let there be given a s ... [SIAM J. Control Optim. 50, 368 (2012)] published Thu Jan 26, 2012.</description>
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    <title>Controllability as Minimality</title>
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    <description>Vakhtang Lomadze&lt;br/&gt;  
Among many other things, Oberst proved in his fundamental paper that controllability is equivalent to minimality in a transfer equivalence class. In this paper we directly and explicitly describe minimal systems in terms of transfer functions. A transfer function is a purely algebraic object that i ... [SIAM J. Control Optim. 50, 357 (2012)] published Thu Jan 26, 2012.</description>
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  <item rdf:about="http://link.aip.org/link/?SJC/50/334/1&amp;agg=rss">
    <title>Structural Invariants of Two-dimensional Systems</title>
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    <description>Lorenzo Ntogramatzidis&lt;br/&gt;  
In this paper, some fundamental structural properties of two-dimensional (2-D) systems which remain invariant under feedback and output-injection transformation groups are identified and investigated for the first time. As is well known, structural invariants that follow from the definition of cont ... [SIAM J. Control Optim. 50, 334 (2012)] published Thu Jan 26, 2012.</description>
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    <title>Mean Square Performance of Consensus-Based Distributed Estimation over Regular Geometric Graphs</title>
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    <description>Federica Garin and Sandro Zampieri&lt;br/&gt;  
Average-consensus algorithms allow one to compute the average of some agents' data in a distributed way, and they are used as a basic building block in many algorithms for distributed estimation, load balancing, formation, and distributed control. Traditional analysis of such algorithms studies, fo ... [SIAM J. Control Optim. 50, 306 (2012)] published Thu Jan 19, 2012.</description>
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  <item rdf:about="http://link.aip.org/link/?SJC/50/286/1&amp;agg=rss">
    <title>Exponentially Stable Interval Observers for Linear Systems with Delay</title>
    <link>http://link.aip.org/link/?SJC/50/286/1&amp;agg=rss</link>
    <description>Frederic Mazenc, Silviu-Iulian Niculescu, and Olivier Bernard&lt;br/&gt;  
This paper focuses on the analysis and design of families of interval observers for linear systems with a pointwise delay. First, it is proved that classical interval observers for systems without delays are not robust with respect to the presence of delays, no matter how small delays are. Next, it ... [SIAM J. Control Optim. 50, 286 (2012)] published Thu Jan 19, 2012.</description>
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    <title>Coprime Factorization and Optimal Control on the Doubly Infinite Discrete Time Axis</title>
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    <description>Mark R. Opmeer and Olof J. Staffans&lt;br/&gt;  
We study the problem of strongly coprime factorization over H-infinity of the unit disc. We give a necessary and sufficient condition for the existence of such a coprime factorization in terms of an optimal control problem over the doubly infinite discrete-time axis. In particular, we show that an  ... [SIAM J. Control Optim. 50, 266 (2012)] published Thu Jan 19, 2012.</description>
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    <title>An Eulerian Approach to the Analysis of Krause's Consensus Models</title>
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    <description>C. Canuto, F. Fagnani, and P. Tilli&lt;br/&gt;  
In this paper we analyze a class of multiagent consensus dynamical systems inspired by Krause's original model. As in Krause's model, the basic assumption is the so-called bounded confidence: two agents can influence each other only when their state values are below a given distance threshold $R$.  ... [SIAM J. Control Optim. 50, 243 (2012)] published Thu Jan 19, 2012.</description>
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