activity
20152019
most citedA Chance Constrained Information-Gap Decision Model for Multi-Period Microgrid Planning

4 citations · 5 across the 2 of their papers we have counts for

collaborators

5 papers

math.OC2019

A Study on the Block Relocation Problem: Lower Bound Derivations and Strong Formulations

Chao Lu, Bo Zeng, Shixin Liu

The block relocation problem (BRP) is a fundamental operational issue in modern warehouse and yard management, which, however, is very challenging to solve. In this paper, to advan…

math.OC2018

A Study on the Strong Duality of Conic Relaxation of AC Optimal Power Flow in Radial Networks

Xiaoyu Cao, Jianxue Wang, Bo Zeng

This paper proposes a set of closed-form conditions to ensure the strong duality of second-order cone program (SOCP) formulation for AC power flow in radial power networks. In addi…

math.OC2018

Optimal Allocation of Series FACTS Devices Under High Penetration of Wind Power Within a Market Environment

Xiaohu Zhang, Di Shi, Zhiwei Wang +4

Series FACTS devices are one of the key enablers for very high penetration of renewables due to their capabilities in continuously controlling power flows on transmission lines. Th…

math.OC20174 cited

A Chance Constrained Information-Gap Decision Model for Multi-Period Microgrid Planning

Xiaoyu Cao, Jianxue Wang, Bo Zeng

This paper presents a chance constrained information gap decision model for multi-period microgrid expansion planning (MMEP) considering two categories of uncertainties, namely ran…

math.OC20151 cited

A Modification of Sufficient Conditions to Ensure the Exact Conic Relaxation

Tao Ding, Bo Zeng, Rui Bo

To solve the AC optimal power flow problem, it is proposed in [1,2] that a convex conic approximation to branch flow model (BFM) can be obtained if we first eliminate phase angles…