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Technology for long cable erection of a thousand-meter scale cable-stayed bridge 被引量:1
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作者 Rao Huarong Deng Huibin 《Engineering Sciences》 EI 2009年第1期59-62,共4页
In the background of the construction of Sutong Yangtze River Bridge(short as Sutong Bridge),the cable construction method and techniques of a thousand-meter scale cable-stayed bridge are introduced.Some key construct... In the background of the construction of Sutong Yangtze River Bridge(short as Sutong Bridge),the cable construction method and techniques of a thousand-meter scale cable-stayed bridge are introduced.Some key construction techniques,such as outspreading cable on deck,installing cable at pylon,pulling and fixing cable at the attachment with decks and cable PE sheath protection are discussed. 展开更多
关键词 a thousand-meter scale cable-stayed bridge long cable outspreading cable the final scheme of construction technique for long cables long cable construction
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Electrothermal energy conversion mechanism of micro-scale semiconductor bridge
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作者 杨贵丽 焦清介 +1 位作者 金兆鑫 徐新春 《Journal of Beijing Institute of Technology》 EI CAS 2011年第1期23-29,共7页
The response characteristics of resistance is observed by the analysis of experimental data of micro scale semiconductor bridge (MSCB) under different voltage inputs. Two critical voltages are found. One is called e... The response characteristics of resistance is observed by the analysis of experimental data of micro scale semiconductor bridge (MSCB) under different voltage inputs. Two critical voltages are found. One is called exploding voltage, above which the MSCB can be melted and vaporized without generating a plasma, and the other is called producing a plasma voltage, above which the MSCB is entirely vaporized, and then the current flows through the vapor producing the plasma. Based on the non Fourier heat conduction theory, the electrothermal energy conversion model is es tablished for the stage from heating to exploding, and then the correlation of MSCB and time is ob tained by graphic calculation. Importantly, the critical exploding voltage and exploding time are also derivate. With the comparison between the analytical result from the theoretical model and that from experimental data, it has been demonstrated that the theoretical model is reasonable and feasible for designing the exploding voltage and exploding time. 展开更多
关键词 micro scale semiconductor bridge energy conversion mechanism capacitor discharge critical exploding voltage exploding time
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Computational multiscale methods for granular materials
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作者 Xikui Li Yuanbo Liang +2 位作者 Youyao Du Ke Wan Qinglin Duan 《Theoretical & Applied Mechanics Letters》 CAS 2013年第1期1-10,共10页
The fine-scale heterogeneity of granular material is characterized by its polydisperse microstructure with randomness and no periodicity. To predict the mechanical response of the material as the microstructure evolve... The fine-scale heterogeneity of granular material is characterized by its polydisperse microstructure with randomness and no periodicity. To predict the mechanical response of the material as the microstructure evolves, it is demonstrated to develop computational multiscale methods using discrete particle assembly-Cosserat continuum modeling in micro- and macro- scales,respectively. The computational homogenization method and the bridge scale method along the concurrent scale linking approach are briefly introduced. Based on the weak form of the Hu-Washizu variational principle, the mixed finite element procedure of gradient Cosserat continuum in the frame of the second-order homogenization scheme is developed. The meso-mechanically informed anisotropic damage of effective Cosserat continuum is characterized and identified and the microscopic mechanisms of macroscopic damage phenomenon are revealed. c 2013 The Chinese Society of Theoretical and Applied Mechanics. [doi: 10.1063/2.1301101] 展开更多
关键词 granular material discrete particle assembly gradient Cosserat continuum computational homogenization bridge scale method damage characterization
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Enhancing PIV image and fractal descriptor for velocity and shear stresses propagation around a circular pier
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作者 Alireza Keshavarzi James Ball 《Geoscience Frontiers》 SCIE CAS CSCD 2017年第4期869-883,共15页
In this study,the fractal dimensions of velocity fluctuations and the Reynolds shear stresses propagation for flow around a circular bridge pier are presented.In the study reported herein,the fractal dimension of velo... In this study,the fractal dimensions of velocity fluctuations and the Reynolds shear stresses propagation for flow around a circular bridge pier are presented.In the study reported herein,the fractal dimension of velocity fluctuations(u′,v′,w′) and the Reynolds shear stresses(u′v′ and u′w′) of flow around a bridge pier were computed using a Fractal Interpolation Function(FIF) algorithm.The velocity fluctuations of flow along a horizontal plane above the bed were measured using Acoustic Doppler Velocity meter(ADV)and Particle Image Velocimetry(P1V).The PIV is a powerful technique which enables us to attain high resolution spatial and temporal information of turbulent flow using instantaneous time snapshots.In this study,PIV was used for detection of high resolution fractal scaling around a bridge pier.The results showed that the fractal dimension of flow fluctuated significantly in the longitudinal and transverse directions in the vicinity of the pier.It was also found that the fractal dimension of velocity fluctuations and shear stresses increased rapidly at vicinity of pier at downstream whereas it remained approximately unchanged far downstream of the pier.The higher value of fractal dimension was found at a distance equal to one times of the pier diameter in the back of the pier.Furthermore,the average fractal dimension for the streamwise and transverse velocity fluctuations decreased from the centreline to the side wall of the flume.Finally,the results from ADV measurement were consistent with the result from PIV,therefore,the ADV enables to detect turbulent characteristics of flow around a circular bridge pier. 展开更多
关键词 Fractal dimension Fractal interpolation function Fractal scaling bridge pier Turbulent flow
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