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Ashish Cherukuri

Researcher at University of Groningen

Publications -  60
Citations -  1546

Ashish Cherukuri is an academic researcher from University of Groningen. The author has contributed to research in topics: Economic dispatch & Computer science. The author has an hindex of 12, co-authored 52 publications receiving 1141 citations. Previous affiliations of Ashish Cherukuri include Indian Institutes of Technology & University of California, San Diego.

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Distributed Generator Coordination for Initialization and Anytime Optimization in Economic Dispatch

TL;DR: A class of distributed Laplacian-gradient dynamics that are guaranteed to asymptotically find the solution to the economic dispatch problem with and without generator constraints are proposed.
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Initialization-free distributed coordination for economic dispatch under varying loads and generator commitment

TL;DR: This paper designs a distributed coordination algorithm consisting of two interconnected dynamical systems that provably converges to the solution of the dispatch problem starting from any initial power allocation, and therefore does not require any specific procedure for initialization.
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Asymptotic convergence of constrained primal-dual dynamics

TL;DR: In this article, the authors study the asymptotic convergence properties of the primal-dual dynamics designed for solving constrained concave optimization problems using classical notions from stability analysis.
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Saddle-point dynamics: conditions for asymptotic stability of saddle points

TL;DR: In this article, the authors consider continuous differentiable functions with min-max saddle points and study the asymptotic convergence properties of the associated saddle-point dynamics (gradient descent in the first variable and gradient ascent in the second one).
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Asymptotic convergence of constrained primal-dual dynamics

TL;DR: This paper uses the invariance principle for discontinuous Caratheodory systems to establish that the primal-dual optimizers are globally asymptotically stable under the primal -dual dynamics and that each solution of the dynamics converges to an optimizer.