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20062022
most citedStabilizability and Norm-Optimal Control Design subject to Sparsity Constraints

14 citations · 51 across the 19 of their papers we have counts for

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9 papers · 1 filter

eess.SY2022

Population Games With Erlang Clocks: Convergence to Nash Equilibria For Pairwise Comparison Dynamics

Semih Kara, Nuno C. Martins, Murat Arcak

The prevailing methodology for analyzing population games and evolutionary dynamics in the large population limit assumes that a Poisson process (or clock) inherent to each agent d…

eess.SY2020

Dissipativity Tools for Convergence to Nash Equilibria in Population Games

Murat Arcak, Nuno C. Martins

We analyze the stability of a nonlinear dynamical model describing the noncooperative strategic interactions among the agents of a finite collection of populations. Each agent sele…

eess.SY2016★ 1 cited

Optimal Remote Estimation Over Use-Dependent Packet-Drop Channels - Extended Version

David Ward, Nuno C. Martins

Consider a discrete-time remote estimation system formed by an encoder, a transmission policy, a channel, and a remote estimator. The encoder assesses a random process that the rem…

eess.SY2014★ 3 cited

A Class of LTI Distributed Observers for LTI Plants: Necessary and Sufficient Conditions for Stabilizability

Shinkyu Park, Nuno C. Martins

Consider that an autonomous linear time-invariant (LTI) plant is given and that a network of LTI observers assesses its output vector. The dissemination of information within the n…

eess.SY2012★ 14 cited

Stabilizability and Norm-Optimal Control Design subject to Sparsity Constraints

Serban Sabau, Nuno C. Martins

Consider that a linear time-invariant (LTI) plant is given and that we wish to design a stabilizing controller for it. Admissible controllers are LTI and must comply with a pre-sel…

eess.SY2012★ 9 cited

Memoryless Control Design for Persistent Surveillance under Safety Constraints

Eduardo Arvelo, Eric Kim, Nuno C. Martins

This paper deals with the design of time-invariant memoryless control policies for robots that move in a finite two- dimensional lattice and are tasked with persistent surveillance…