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		<rdfs:label>State Estimation in Multi-Agent Decision and Control Systems</rdfs:label>
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		<property:Abstract rdf:datatype="http://www.w3.org/2001/XMLSchema#string">This thesis addresses the problem of estimating the state in multi-agent decision and 
control systems. In particular, a novel approach to state estimation is developed that uses 
partial order theory in order to overcome some of the severe computational complexity 
issues arising in multi-agent systems. Within this approach, state estimation algorithms are 
developed, which enjoy proved convergence properties and are scalable with the number 
of agents. 
&lt;p&gt;
The dynamic evolution of the systems under study are characterized by the interplay of 
continuous and discrete variables. Continuous variables usually represent physical quan- 
tities such as position, velocity, voltage, and current, while the discrete variables usually 
represent quantities internal to the decision protocol that is used for coordination, com- 
munication, and control. Within the proposed state estimation approach, the estimation of 
continuous and discrete variables is developed in the same mathematical framework, as a 
joint continuous-discrete space is considered for the estimator. This way, the dichotomy 
between the continuous and discrete world is overcome for the purpose of state estimation. 
&lt;p&gt;
Application examples are considered, which include the state estimation in competi- 
tive multi-robot systems and in multi-agent discrete event systems, and the monitoring of 
distributed environments.</property:Abstract>
		<property:Authors rdf:datatype="http://www.w3.org/2001/XMLSchema#string">Domitilla Del Vecchio</property:Authors>
		<property:ID rdf:datatype="http://www.w3.org/2001/XMLSchema#string">2005</property:ID>
		<property:Source rdf:datatype="http://www.w3.org/2001/XMLSchema#string">PhD Dissertation, Control and Dynamical Systems</property:Source>
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