Shaowu Zhou

Shaowu Zhou


Research Focus & Metrics

Academic Career Length

9Years (2018-Present)

(Calculated once Scilit publication data is synced: current year − year of first publication + 1)

Representative Publications

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1 December 2018 in Applied Energy
Verified
Journal Article
Closed access
QXQing Xiao
Qing Xiao
SZShaowu Zhou
Shaowu Zhou

1 January 2019 in International Journal of Electrical Power & Energy Systems
Verified
Journal Article
Closed access
QXQing Xiao
Qing Xiao
SZShaowu Zhou
Shaowu Zhou

24 April 2020 in International Transactions on Electrical Energy Systems
Verified
Journal Article
Closed access
PDF file
QXQing Xiao
Qing Xiao
SZShaowu Zhou
Shaowu Zhou
HXHuagen Xiao
Huagen Xiao
In this article, the Latin hypercube sampling (LHS) based probabilistic optimal power flow (P‐OPF) technique is employed to assess the performance of power systems under large wind power penetration. In the case where only wind speed samples are available, the kernel tuned polynomial expansion series are developed to recover marginal distributions of wind speeds. Because the dependence among wind speeds has a considerable impact on P‐OPF solutions, 13 Archimedean copulae are derived to represent the dependence structure of correlated wind speeds at multiple sites. The rejection sampling method and Metropolis‐Hastings algorithm are deployed to generate samples of copula models, and a midpoint LHS technique is proposed to produce correlated low discrepancy sequences for P‐OPF computation. Finally, a case study is performed on an IEEE 118‐bus system to illustrate the proposed methods.

1 April 2019 in Electric Power Components and Systems
Verified
Journal Article
Closed access
QXQing Xiao
Qing Xiao
SZShaowu Zhou
Shaowu Zhou
LWLianghong Wu
Lianghong Wu
YZYanming Zhao
Yanming Zhao
YZYou Zhou
You Zhou
In this paper, Johnson system and Gaussian copula are employed to model correlated random variables in power flow equations, whereby the probabilistic power flow (PPF) problem can be mapped to an independent and identically distributed probability space. The univariate dimension reduction (UDR) model is introduced to approximate the function relationship between PPF inputs and outputs. Using Beta distribution and symmetric Johnson SU distribution, two sets of orthogonal polynomials are derived to generate quadrature weights and points, and various point estimate methods (PEMs) based on the UDR model are developed to calculate the moments of PPF outputs. Finally, the proposed PEMs are verified by numerical simulations on the IEEE 57-bus system, IEEE 118-bus system, and IEEE 300-bus system.

2 February 2023 in Applied Sciences
Verified
Journal Article
Open access
PDF file
ZYZhou You
Zhou You
SZShaowu Zhou
Shaowu Zhou
MWMao Wang
Mao Wang
ACAnhua Chen
Anhua Chen
A multitarget search algorithm for swarm robot in an unknown 3D mountain environment is proposed. Most existing 3D environment obstacle avoidance algorithms are potential field methods, which need to consider the location information of all obstacles around the robot, and they easily fall into local optima, and their calculation is complex. Furthermore, they cannot well meet the requirements of real-time obstacle avoidance characteristics of swarm robots in multiobject searches. This paper first focuses on solving the obstacle avoidance problem of swarm robots in mountain environments. A new 3D curved obstacle tracking algorithm (3D-COTA) is designed by discretizing the mountains within the detection range of robot obstacles. Then, a task assignment model and virtual force model in 2D space are extended to 3D, and a particle swarm search model with kinematic constraints is constructed, which considers the kinematic constraints and the limitations of the communication ability of the robots. Finally, a new multitarget search algorithm for swarm robot in an unknown 3D mountain environment is proposed by means of the designed 3D surface obstacle tracking algorithm. Numerical simulation results demonstrate the effectiveness of the proposed algorithm.

12 March 2019 in IEEE Access
Verified
Journal Article
Open access
QXQing Xiao
Qing Xiao
SZShaowu Zhou
Shaowu Zhou