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Distributed Continuous-time Resource Allocation with Time-varying Resources under Quadratic Cost Functions

机译:二次成本函数下具有时变资源的分布式连续时间资源分配

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We developed distributed continuous-time algorithms to solve the resource allocation problem with quadratic cost functions and continuously time-varying resources. Since the resources are time-varying, the optimal solution is changing over time. The allocation decision variable should not only find but also track the optimal solution trajectory. In a distributed manner, the agents work collaboratively to find as well as track the optimal solution using local information. Without the local allocation feasibility constraints, a distributed algorithm is designed based on sign function and consensus protocols. The tracking error is proven to vanish in finite time. When the local allocation feasibility constraints are considered, a distributed algorithm based on singular perturbation theory and penalty function is developed. The tracking error is proven to be uniformly ultimately bounded.
机译:我们开发了分布式连续时间算法,以解决具有二次成本函数和连续时变资源的资源分配问题。由于资源是随时间变化的,因此最佳解决方案会随着时间而变化。分配决策变量不仅应该找到而且还要跟踪最优解的轨迹。代理以分布式方式协同工作,以使用本地信息查找和跟踪最佳解决方案。在没有局部分配可行性约束的情况下,设计了一种基于符号函数和共识协议的分布式算法。跟踪误差已证明在有限时间内消失。考虑局部分配的可行性约束,提出了一种基于奇异摄动理论和罚函数的分布式算法。跟踪误差被证明是最终一致的边界。

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