Xiang Yan

Mr. Xiang Yan

orcid

Research Focus & Metrics

Academic Career Length

11Years (2016-Present)

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

Representative Publications

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17 February 2017 in Applied Sciences
Verified
Journal Article
Open access
PDF file
Jijian LianJijian Lian
Jijian Lian
XYXiang Yan
Xiang Yan
FLFang Liu
Fang Liu
JZJun Zhang
Jun Zhang
QRQuanchao Ren
Quanchao Ren
XYXu Yang
Xu Yang
The studies currently on soft galloping (SG) and hard galloping (HG) are scarce. In this study, SG and HG of spring-mounted triangular prisms in a water channel are investigated experimentally. A power take-off system (PTO), a spring system, additional weights, and different triangular prisms were used to achieve the variations in damping coefficient c, system stiffness K, oscillation mass m and section aspect ratios α, respectively. The present paper proves that the VIV (vortex-induced vibration) lower branch can be observed in the SG response. In SG response, VIV branches are incomplete while the galloping branch is complete, and galloping can be self-initiated only in the self-excited region. On the contrary, in HG response, VIV branches are complete, the galloping branch is incomplete, and galloping can only be initiated by external excitation at a velocity exceeding the critical velocity. As c and m increase, or K and α decrease, the oscillation mode of a triangular prism gradually transitions from SG to CG (critical galloping), and continues to HG. The amplitude in VIV branch is the main reason causing the onset of galloping in SG response. A critical damping coefficient cc, which is dependent on m, K and α, is proposed to predict the occurrences of SG, CG and HG. When c < cc, SG occurs; when c > cc, HG occurs; when c = cc, CG occurs.

10 November 2016 in Energies
Verified
Journal Article
Open access
PDF file
JZJun Zhang
Jun Zhang
FLFang Liu
Fang Liu
JLJijian Lian
Jijian Lian
XYXiang Yan
Xiang Yan
QRQuanchao Ren
Quanchao Ren
The flow induced vibration and energy extraction of an equilateral triangle prism elastically mounted in a water channel are investigated experimentally at different system damping ratios ζtotal with the constant oscillating mass Mosc and system stiffness K. A power take-off system with a variable damping function is developed. The translation-rotation equation of the vibration system deduced in the study indicates that the total oscillating mass includes the material mass, and the equivalent mass due to the rotation of the gears and rotor. Besides, increasing load resistance can result in a decrease in ζtotal when K and Mosc remain unchanged. The prism experiences, in turn, soft galloping, hard galloping 1 and hard galloping 2 with increasing ζtotal. As ζtotal increases up to 0.335, only the vortex-induced vibration is observed because the extremely high ζtotal prevents the prism from galloping. The response amplitude decreases with the increasing ζtotal. In addition, higher ζtotal promotes the galloping to start at a higher reduced velocity. The galloping characteristics of the prism, including large amplitude responses in an extremely large range of flow velocities, excellent vibration stationarity, and steady vibration frequencies, are beneficial for improving energy conversion. The prism can extract hydraulic energy for the flow velocity U > 0.610 m/s. The harnessed power Pout and the energy conversion efficiency ηout increase with increasing ζtotal in the galloping zone. The maximum Pout and ηout reach 53.56 W and 40.44%, respectively. The optimal system damping ratio for extracting energy is the maximum system damping ratio that the prism can overcome to experience stable galloping.

31 January 2023 in Energy
Verified
Journal Article
Closed access
JLJijian Lian
Jijian Lian
DRDanjie Ran
Danjie Ran
XYXiang Yan
Xiang Yan
FLFang Liu
Fang Liu
NSNan Shao
Nan Shao
XYXu Yang
Xu Yang

6 August 2018 in Energies
Verified
Journal Article
Open access
PDF file
NSNan Shao
Nan Shao
JLJijian Lian
Jijian Lian
GXGuobin Xu
Guobin Xu
FLFang Liu
Fang Liu
HDHeng Deng
Heng Deng
XYXiang Yan
Xiang Yan
Flow-induced motion (FIM) performs well in energy conversion but has been barely investigated, particularly for prisms with sharp sections. Previous studies have proven that T-section prisms that undergo galloping branches with high amplitude are beneficial to energy conversions. The FIM experimental setup designed by Tianjin University (TJU) was improved to conduct a series of FIM responses and energy conversion tests on a T-section prism. Experimental results are presented and discussed, to reveal the complete FIM responses and power generation characteristics of the T-section prism under different load resistances and section aspect ratios. The main findings are summarized as follows. (1) Hard galloping (HG), soft galloping (SG), and critical galloping (CG) can be observed by varying load resistances. When the load resistances are low, HG occurs; otherwise, SG occurs. (2) In the galloping branch, the highest amplitude and the most stable oscillation cause high-quality electrical energy production by the generator. Therefore, the galloping branch is the best branch for harvesting energy. (3) In the galloping branch, as the load resistances decrease, the active power continually increases until the prism is suppressed from galloping to a vortex-induced vibration (VIV) lower branch with a maximum active power Pharn of 21.23 W and a maximum ηout of 20.2%. (4) Different section aspect ratios (α) can significantly influence the FIM responses and energy conversions of the T-section prism. For small aspect ratios, galloping is hardly observed in the complete responses, but the power generation efficiency (ηout,0.8 = 27.44%) becomes larger in the galloping branch.

1 January 2021 in Energy Conversion and Management
Verified
Journal Article
Closed access
XYXiang Yan
Xiang Yan
JLJijian Lian
Jijian Lian
FLFang Liu
Fang Liu
XWXiaoqun Wang
Xiaoqun Wang
NSNan Shao
Nan Shao

17 March 2022 in Energy
Verified
Journal Article
Closed access
NSNan Shao
Nan Shao
JLJiJian Lian
JiJian Lian
XYXiang Yan
Xiang Yan
FLFang Liu
Fang Liu
XWXiaoqun Wang
Xiaoqun Wang