Dunhui Xiao

Prof. Dr. Dunhui Xiao

Computational AI Engineering, Swansea University, Swansea SA2 8PP, UK
orcid

Research Focus & Metrics

Academic Career Length

18Years (2009-Present)

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

Representative Publications

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18 July 2017 in International Journal for Numerical Methods in Fluids
Verified
Journal Article
Open access
PDF file
ZWZ. Wang
Z. Wang
Dunhui XiaoDunhui Xiao
Dunhui Xiao
FFF. Fang
F. Fang
RGR. Govindan
R. Govindan
Christopher C PainChristopher C Pain
Christopher C Pain
YGY. Guo
Y. Guo
Summary: This paper presents a novel model reduction method: deep learning reduced order model, which is based on proper orthogonal decomposition and deep learning methods. The deep learning approach is a recent technological advancement in the field of artificial neural networks. It has the advantage of learning the nonlinear system with multiple levels of representation and predicting data. In this work, the training data are obtained from high fidelity model solutions at selected time levels. The long short‐term memory network is used to construct a set of hypersurfaces representing the reduced fluid dynamic system. The model reduction method developed here is independent of the source code of the full physical system.The reduced order model based on deep learning has been implemented within an unstructured mesh finite element fluid model. The performance of the new reduced order model is evaluated using 2 numerical examples: an ocean gyre and flow past a cylinder. These results illustrate that the CPU cost is reduced by several orders of magnitude whilst providing reasonable accuracy in predictive numerical modelling.

12 June 2015 in International Journal for Numerical Methods in Fluids
Verified
Journal Article
Closed access
PDF file
Dunhui XiaoDunhui Xiao
Dunhui Xiao
FFF. Fang
F. Fang
Christopher C PainChristopher C Pain
Christopher C Pain
GHG. Hu
G. Hu

1 April 2014 in Journal of Computational Physics
Verified
Journal Article
Closed access
Dunhui XiaoDunhui Xiao
Dunhui Xiao
FFF. Fang
F. Fang
ABA.G. Buchan
A.G. Buchan
Christopher C PainChristopher C Pain
Christopher C Pain
INIonel Michael Navon
Ionel Michael Navon
GHG. Hu
G. Hu

1 August 2015 in Computer Methods in Applied Mechanics and Engineering
Verified
Journal Article
Closed access
Dunhui XiaoDunhui Xiao
Dunhui Xiao
Fangxin FangFangxin Fang
Fangxin Fang
ABA.G. Buchan
A.G. Buchan
Christopher C PainChristopher C Pain
Christopher C Pain
INIonel Michael Navon
Ionel Michael Navon
AMA. Muggeridge
A. Muggeridge

1 January 2019 in Building and Environment
Verified
Journal Article
Open access
Dunhui XiaoDunhui Xiao
Dunhui Xiao
CHClaire E Heaney
Claire E Heaney
LMLaetitia Mottet
Laetitia Mottet
FFF. Fang
F. Fang
WLW. Lin
W. Lin
Christopher C PainChristopher C Pain
Christopher C Pain

27 September 2022 in Biomimetics
Verified
Journal Article
Open access
PDF file
ZCZuyan Chen
Zuyan Chen
AFAdam Francis
Adam Francis
Shuai  LiShuai Li
Shuai Li
BLBolin Liao
Bolin Liao
Dunhui XiaoDunhui Xiao
Dunhui Xiao
Xinwei CaoXinwei Cao
Xinwei Cao
A novel meta-heuristic algorithm named Egret Swarm Optimization Algorithm (ESOA) is proposed in this paper, which is inspired by two egret species’ hunting behavior (Great Egret and Snowy Egret). ESOA consists of three primary components: a sit-and-wait strategy, aggressive strategy as well as discriminant conditions. The learnable sit-and-wait strategy guides the egret to the most probable solution by applying a pseudo gradient estimator. The aggressive strategy uses random wandering and encirclement mechanisms to allow for optimal solution exploration. The discriminant model is utilized to balance the two strategies. The proposed approach provides a parallel framework and a strategy for parameter learning through historical information that can be adapted to most scenarios and has well stability. The performance of ESOA on 36 benchmark functions as well as 3 engineering problems are compared with Particle Swarm Optimization (PSO), Genetic Algorithm (GA), Differential Evolution (DE), Grey Wolf Optimizer (GWO), and Harris Hawks Optimization (HHO). The result proves the superior effectiveness and robustness of ESOA. ESOA acquires the winner in all unimodal functions and reaches statistic scores all above 9.9, while the scores are better in complex functions as 10.96 and 11.92.