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Richard M. Murray

Researcher at California Institute of Technology

Publications -  731
Citations -  74988

Richard M. Murray is an academic researcher from California Institute of Technology. The author has contributed to research in topics: Control theory & Linear temporal logic. The author has an hindex of 97, co-authored 711 publications receiving 69016 citations. Previous affiliations of Richard M. Murray include University of California, San Francisco & University of Washington.

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Optimal sensor hop selection: Sensor energy minimization and network lifetime maximization with guaranteed system performance

TL;DR: Some heuristic algorithms are proposed which lead to suboptimal solutions in the energy minimization problem, while an algorithm that leads to the global optimal solution is proposed in the lifetime maximization problem which is shown to have low computational complexity.
Proceedings ArticleDOI

Nonlinear control design for rotating stall with magnetic bearing actuators

TL;DR: In this article, the first harmonic mode of rotating stall is linearly controllable, but the zeroth and second harmonic modes are linearly uncontrollable, and the authors give an explicit procedure for designing feedback laws such that the Hopf bifurcation of the second mode stall inception is supercritical.
Journal ArticleDOI

Integrase-mediated differentiation circuits improve evolutionary stability of burdensome and toxic functions in E. coli

TL;DR: In this paper , the authors developed a genetic differentiation circuit in Escherichia coli using unidirectional integrase-recombination to improve the evolutionary stability of high-burden functions.
Proceedings ArticleDOI

Invariant Sets for Integrators and Quadrotor Obstacle Avoidance

TL;DR: A generic method for characterizing invariant sets of nth-order integrator systems, based on analyzing roots of univariate polynomials is presented, and the resulting controller has a light computational footprint that showcases the power of finding analytical expressions for control-invariant sets.