Yulin Xiong

Dr. Yulin Xiong

Central for Innovative Structures and Materials
orcid

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 March 2020 in Additive Manufacturing
Verified
Journal Article
Closed access
YXYulin Xiong
Yulin Xiong
SYSong Yao
Song Yao
Zilong ZhaoZilong Zhao
Zilong Zhao
YXYi Min Xie
Yi Min Xie

1 January 2018 in Thin-Walled Structures
Verified
Journal Article
Closed access
NGNing Gan
Ning Gan
SYSong Yao
Song Yao
HDHaipeng Dong
Haipeng Dong
YXYulin Xiong
Yulin Xiong
Dongrun LiuDongrun Liu
Dongrun Liu
DPDong Pu
Dong Pu

19 March 2021 in Applied Sciences
Verified
Journal Article
Open access
PDF file
XMXianchuan Meng
Xianchuan Meng
TLTing-Uei Lee
Ting-Uei Lee
YXYulin Xiong
Yulin Xiong
XHXiaodong Huang
Xiaodong Huang
YXYi Min Xie
Yi Min Xie
The roof–column structural system is utilized for many engineering and architectural applications due to its structural efficiency. However, it typically requires column locations to be predetermined, and involves a tedious trial-and-error adjusting process to fulfil both engineering and architectural requirements. Finding efficient column distributions with the aid of computational methods, such as structural optimization, is an ongoing challenge. Existing methods are limited, with continuum methods involving the generation of undesired complex shapes, and discrete methods involving a time-consuming process for optimizing columns’ spatial order. This paper presents a new optimization method to design the distribution of a given number of vertical supporting columns under a roof structure. A computational algorithm was developed on the basis of the optimality-criterion (OC) method to preserve and removed candidate columns pre-embedded with design requirements. Three substrategies are presented to improve optimizer performance. The effectiveness of the new method was validated with a range of roof–column structural models. Treating column locations as design variables provides opportunities to significantly improve structural performance.

1 January 2021 in Current Chinese Science
Verified
Journal Article
Open access
PDF file
YXYulin Xiong
Yulin Xiong
DBDingwen Nic Bao
Dingwen Nic Bao
XYXin Yan
Xin Yan
TXTao Xu
Tao Xu
YXYi Min Xie
Yi Min Xie
Background:: As an advanced design technique, topology optimization has received much attention over the past three decades. Topology optimization aims at finding an optimal material distribution in order to maximize the structural performance while satisfying certain constraints. It is a useful tool for the conceptional design. At the same time, additive manufacturing technologies have provided unprecedented opportunities to fabricate intricate shapes generated by topology optimization. Objective:: To design a highly efficient structure using topology optimization and to fabricate it using additive manufacturing. Method:: The bi-directional evolutionary structural optimization (BESO) technique provides the conceptional design, and the topology-optimized result is post-processed to obtain smooth structural boundaries. Results:: We have achieved a highly efficient and elegant structural design which won the first prize in a national competition in China on design optimization and additive manufacturing. Conclusion:: In this paper, we present an effective topology optimization approach to maximize the structural load-bearing capacity and establish a procedure to achieve efficient and elegant structural designs. : In the loading test of the final competition, our design carried the highest loading and won the first prize in the competition, which demonstrates the capability of BESO in engineering applications.

8 October 2024 in Engineering Structures
Verified
Journal Article
Open access
YXYulin Xiong
Yulin Xiong
HLHongjia Lu
Hongjia Lu
XYXin Yan
Xin Yan
YHYunzhen He
Yunzhen He
YXYi Min Xie
Yi Min Xie

16 June 2025 in Engineering Structures
Verified
Journal Article
Open access
YXYulin Xiong
Yulin Xiong
ZZZicheng Zhuang
Zicheng Zhuang
YHYunzhen He
Yunzhen He
XYXin Yan
Xin Yan
YXYi Min Xie
Yi Min Xie