TY - GEN
T1 - Distributed Constrained Optimization over Networked Systems via A Singular Perturbation Method and Application to Economic Dispatch
AU - Hoang, Phuong H.
AU - Edrington, Chris S.
AU - Papari, Behnaz
AU - Ozkan, Gokhan
AU - Ahn, Hyo Sung
N1 - Publisher Copyright:
© 2020 IEEE.
PY - 2020/3
Y1 - 2020/3
N2 - This paper presents an algorithm for a distributed constrained optimization problem. The studied problem has a strictly convex objective function, affine constraints, and an undirected and connected communication topology. The algorithm is based on singular perturbation theory, dynamic average consensus, and saddle point dynamics methods to tackle the problem in a fully distributed manner. An analysis of the global optimal solution is presented. Additionally, to demonstrate the effectiveness of the proposed algorithm, it is applied to a simulated energy network by a demonstration of two simulations of the economic dispatch problem.
AB - This paper presents an algorithm for a distributed constrained optimization problem. The studied problem has a strictly convex objective function, affine constraints, and an undirected and connected communication topology. The algorithm is based on singular perturbation theory, dynamic average consensus, and saddle point dynamics methods to tackle the problem in a fully distributed manner. An analysis of the global optimal solution is presented. Additionally, to demonstrate the effectiveness of the proposed algorithm, it is applied to a simulated energy network by a demonstration of two simulations of the economic dispatch problem.
UR - https://www.scopus.com/pages/publications/85089137622
U2 - 10.1109/PSC50246.2020.9131238
DO - 10.1109/PSC50246.2020.9131238
M3 - Conference contribution
AN - SCOPUS:85089137622
T3 - Clemson University Power Systems Conference, PSC 2020
BT - Clemson University Power Systems Conference, PSC 2020
PB - Institute of Electrical and Electronics Engineers Inc.
T2 - 2020 Clemson University Power Systems Conference, PSC 2020
Y2 - 10 March 2020 through 13 March 2020
ER -