Note: This content is accessible to all versions of every browser. However, this browser does not seem to support current Web standards, preventing the display of our site's design details.


Distributed Optimal Control over Graphs

It has been known for a while that for linear systems interconnected over a graph, the problem of distributed and optimal linear quadratic controller design can be posed as a convex problem, under the condition that the distributed controller structure is the same as the graph structure. In spite of the nice convexity results, the problem is infinite-dimensional, and a practical solution has been out of reach. In this talk, we will introduce a novel approach to attack the problem, where we show how to find state-space solutions based on (finite-dimensional) Riccati equations.

Type of Seminar:
IfA Seminar
Prof. Ather Gattami
School of Electrical Engineering, KTH Royal Institute of Technology, Stockholm
Mar 09, 2011   17:15

ETZ E6, Gloriastrasse 35
Contact Person:

Roy Smith
File Download:

Request a copy of this publication.
Biographical Sketch:
Ather Gattami is currently an assistant professor at the Royal Institute of Technology, ACCESS Linnaeus Centre, Electrical Engineering, Stockholm, Sweden. He received the M.S. in Engineering Physics and Ph.D. degree in Engineering Sciences in June 2008, both from Lund University, Sweden. He pursued his Master's Thesis in 2003 at California Institute of Technology, Pasadena, CA, USA. During 2008, he did his post doc studies at the Laboratory for Information and Decision Systems (LIDS), MIT, Boston, USA. Dr. Gattami is supervising a number of doctorate and graduate students at the Royal Institute of Technology, Sweden. His main interests are Decision Theory, Game Theory, Optimization, and Information Theory, with applications in the industry.