Abstract

With the improvement of the speed, aerodynamic noises of trains also become more obvious. Reducing the aerodynamic noise has become a key factor to control noises of the high speed train. This paper uses large eddy simulation and boundary element method to compute the flow field and aerodynamic noises of pantographs and trains. The result presents that there are obvious eddies at the head, push rod, and base. Two obvious separation eddies can be found around the guide rod of the head and the push rod of pantographs. The front part of the base has a layer of shear flow, which leads to a separation eddy in the back of the base while the flow moves backward. Noises of pantographs mainly concentrate around the head, base and pushrod. With the increase of the analyzed frequency, the strength of pantograph noise source is weaker and weaker. When the analyzed frequency is 500 Hz, the noise source of pantographs is mainly around joints of several structures. By comparing the computational and the experimental result of aerodynamic noises of pantographs, this result presents that they are consistent with each other in the change tendency and value within the whole analyzed frequency. This indicates that the computational model of aerodynamic noises of pantographs is effective. Pantographs have an obvious influence on the distribution of the flow field around high speed trains, especially at the end of high speed trains. High speed trains with pantographs only have an eddy at the end, but high speed trains without pantographs have two eddies at the end. When this paper conducts on numerical computation for high speed trains, pantographs should not be ignored. In the low frequency, radiation noises of high speed trains can be found mainly around pantographs and at the end of trains. At the longitudinal symmetric plane of high speed trains, the sound pressure level at the end of trains is the highest. The radiation noise around pantographs mainly concentrates around the pushrod, then base, and the last is the head.

Highlights

  • With the development of high-speed trains and running speed, the fluctuation of air pressures acting on the surface of trains increases and aerodynamic noises become very obvious

  • Reference [17] adopts large eddy simulation and Lighthill acoustic analogy method to conduct the numerical computation of aerodynamic noises for the head of high-speed trains at the speed of 200 km/h and 300 km/h, and the computed frequency is 1000 Hz

  • The paper combines standard k-ε turbulence model and boundary element method to conduct the numerical computation of aerodynamic noises on the surface of high-speed trains with pantographs, compares and analyzes spectral characteristics

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Summary

Introduction

With the development of high-speed trains and running speed, the fluctuation of air pressures acting on the surface of trains increases and aerodynamic noises become very obvious. The researched method of aerodynamic noises of high-speed trains is mainly theoretical research, experimental investigation and numerical computation. NUMERICAL COMPUTATION OF AERODYNAMIC NOISES OF THE HIGH SPEED TRAIN WITH CONSIDERING PANTOGRAPHS. Takehisa adopts large eddy simulation and green function method to study the distribution of dipole noise source on the surface of high-speed trains. Reference [17] adopts large eddy simulation and Lighthill acoustic analogy method to conduct the numerical computation of aerodynamic noises for the head of high-speed trains at the speed of 200 km/h and 300 km/h, and the computed frequency is 1000 Hz. aerodynamic noises of high-speed trains are broadband noises, so the frequency over 1000 Hz need be studied. The paper combines standard k-ε turbulence model and boundary element method to conduct the numerical computation of aerodynamic noises on the surface of high-speed trains with pantographs, compares and analyzes spectral characteristics

Computational method of aerodynamic noises of high-speed trains
Mathematical model of flow field of high-speed trains
Acoustics boundary element
Numerical computation and verification of aerodynamic noises of pantographs
Numerical computation of aerodynamic characteristics of high-speed trains
Numerical computation of aerodynamic noises of high speed trains
Conclusions
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