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Nicola Elia

Researcher at Iowa State University

Publications -  61
Citations -  3965

Nicola Elia is an academic researcher from Iowa State University. The author has contributed to research in topics: Upper and lower bounds & Convex optimization. The author has an hindex of 20, co-authored 56 publications receiving 3680 citations. Previous affiliations of Nicola Elia include Massachusetts Institute of Technology.

Papers
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Journal ArticleDOI

Stabilization of linear systems with limited information

TL;DR: By relaxing the definition of quadratic stability, it is shown how to construct logarithmic quantizers with only finite number of quantization levels and still achieve practical stability of the closed-loop system.
Journal ArticleDOI

Remote stabilization over fading channels

TL;DR: It is established that the set of plants which can be stabilized by linear controllers over fading channels is fundamentally limited by the channel generated uncertainty, and the notion of mean square capacity, defined for a single channel in the loop, captures this limitation precisely.
Proceedings ArticleDOI

A control perspective for centralized and distributed convex optimization

TL;DR: A general approach is obtained that allows to analyze and design (distributed) optimization systems converging to the solution of given convex optimization problems and demonstrates the natural tracking and adaptation capabilities of the system to changing constraints.
Journal ArticleDOI

When bode meets shannon: control-oriented feedback communication schemes

TL;DR: A general equivalence is shown between feedback stabilization through an analog communication channel, and a communication scheme based on feedback which is a generalization of that of Schalkwijk and Kailath, which shows that the achievable transmission rate is given by the Bode's sensitivity integral formula.
Proceedings ArticleDOI

Writing on Dirty Paper with Feedback

TL;DR: This paper provides the most power efficient coding schemes for dirty paper coding problem for feedback Gaussian channels without or with memory, based on the Kalman filtering algorithm, extend the Schalkwijk-Kailath feedback codes, have low complexity and a doubly exponential reliability function, and reveal the interconnections among information, control, and estimation over dirty paper channels with feedback.