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A Distributed Dynamical System for Optimal Resource Allocation Over State-Dependent Networks
DOI:10.1109/TNSE.2022.3174098.png)
Abstract
En 中文
This paper focuses on investigating the nonsmooth resource allocation problembased on distributed dynamical systems over state-dependent communication networks. Taking into account the coupling of supply-demand constraint, a potential-based Lagrangian function containing local multipliers is reformulated by the exact penalty method. By virtue of the primal-dual subgradient flow, a distributed differentiated projected dynamical system with a state-dependent gain is proposed. It is shown that the connectivity of communication networks can be preserved under the proposed system. Furthermore, it is proved that the system converges to the optimal resource allocation with an O(1/t) convergence rate. Finally, the theoretical results are substantiated through simulations of economic dispatch problems in the IEEE 30-bus systemand IEEE 118-bus system.
Keywords:
Distributed optimization
multi-agent system
nonsmooth resource allocation problem
state-dependent communication network
network connectivity preservation
Journal
I
IF:
7.9
Papers:
2.5K
Citations:
10.0K

