Transient Respons Analysis of Wheel-Rail Contact and Impact in Welded Joint Area of High-Speed Turnouts
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摘要:
高速铁路无缝道岔与相邻轨条的连接质量是确保列车平稳运行的关键结构,而焊接是广泛存在于高速道岔区的主要连接方式之一. 为研究焊接不平顺引起的轮轨冲击问题对高速道岔行车安全性和稳定性的影响,基于显示积分算法构建了考虑实际焊接接头不平顺的轮轨冲击模型;分析了不同焊接不平顺下的轮轨动态响应在时、频域的分布特性,并结合现场试验对仿真结果进行了验证;探明了高速条件下焊接接头几何不平顺对轮轨动态冲击行为和钢轨受力特性的影响. 研究结果表明:轴箱加速度时频图主要存在三个明显的高频振动能量峰,其频率主要集中在300、750 Hz和
1200 Hz附近;结合高速铁路维修规则,基于动力学仿真结果确定了400公里时速条件下高速铁路焊缝限值,1 m直尺测量矢度条件下,凸型焊接接头不平顺限值为0.174 mm,凹形焊接接头不平顺限值为0.34 mm.Abstract:Objective The rail welding joint is a critical component in ensuring the safety and stability of the vehicle on continuously welded rails in high-speed railways, which can decrease the dynamic response between wheel and rail. However, the significant impact loads, varying operation conditions, and diverse types of defects remain key factors limiting its service life, As a result, welding joints are considered vulnerable areas in high-speed railway lines and pose significant challenges in maintenance and repair work. Therefore, the transient response of wheel-rail contact and impact in the welded joint area of high-speed turnouts is studied, and corresponding limits for weld irregularity are proposed.
Method In order to recognize the wheel-rail impact behavior in the welded joint area and propose the irregularity limits, the distribution laws of geometric irregularities in welded joints, the wheel-rail impact mechanism, and its influencing factors were first reviewed. Meanwhile, two main types of welded joints and their geometrical characteristics were generalized, and the prospects of subsequent research were elucidated in view of the necessity of joint maintenance and repair work. Based on the joint irregularities under different wavelengths and amplitudes, a transient wheel-rail rolling contact model considering the actual joint geometry and nonlinear material constitutive was established to investigate the wheel-rail dynamic responses and impact during the passage of a vehicles through the joint. The model was solved using an implicit-explicit algorithm, and measures were implemented to mitigate boundary wave reflections. The simulation results were verified by field tests. By using this transient model, the axle box acceleration in the time domain was analyzed. By applying the wavelet transform, the time-domain signals were converted into frequency-domain results, revealing the high-frequency vibration energy peak of the axle box acceleration during impact. By combining critical parameters specified in high-speed railway maintenance regulations such as the wheel load reduction rate and wheel-rail force, the weld limits for high-speed railways were determined based on the dynamic simulation results. The proposed weld limits for high-speed railways are intended to support research on rolling contact fatigue and wear of welded joints and provide valuable references for the maintenance or damage detection of welded joints.
Result Within the 1-meter-long influence zone of the welded joint, two primary types of irregularities are present: convex and concave irregularities. Convex irregularities are geometrically characterized as either a single-peak protrusion or a gentler convex profile. These are typically caused by the inward displacement of the base metal during welding, combined with insufficient post-weld grinding. The concave welding irregularity is mainly caused by two reasons. One is that there may be a low joint or excessive grinding during the welding process; the other is that during the long-term service process, due to the tensile strength and fatigue performance of the joint material being less than that of the base metal, the concave welding irregularity phenomenon occurs. Consequently, the geometric irregularity at the joint is a critical factor influencing the wheel-rail dynamic response.In this paper, a three-dimensional explicit finite element dynamic model of the rail’s welded joint in the high-speed turnout area was established, incorporating actual geometric irregularities measured in the field. The three-dimensional model considered four typical joint geometric irregularity profiles. Subsequently, an explicit integration algorithm was employed in the wheel-rail finite element model to simulate the wheel-rail impact contact process as a train passes at high speed over different welded joints. During the transition from static to dynamic motion of the wheelset, the sudden change in the wheel-rail state will excite wheel-rail disturbances. To mitigate this, approximately 1.2 m of ordinary section rail was set in front of the weld as a dynamic relaxation area to slowly consume energy and ensure that the wheel is in a stable state when entering the welded joint. To further reduce the influence of the rail boundary wave on the stress of the wheel-rail material, stiffness and damping elements were set at the rail end and rail bottom to reduce the influence of the boundary reflection wave.The model was verified by comparing simulation and field test results of wheel-rail dynamic responses. The maximum vertical displacements and accelerations in the simulation were close to the measured values. For wheel-rail contact forces, convex and concave welding irregularities caused significant impacts. The maximum wheel-rail forces were within limits. The dynamic responses were related to the geometric characteristics of the irregularities. The analysis of wheel-rail high-frequency responses using axle box acceleration showed three main resonance energy peaks in the time-frequency diagram. The vibration energy amplitude was affected by the joint’s geometric irregularity, while the frequency distribution was primarily determined by the physical properties of the wheel. By analyzing how different depths of convex and concave irregularities affect wheel-rail dynamics, safety limits for convex and concave weld irregularities were determined as 0.174 mm and 0.34 mm, respectively.
Conclusion The three-dimensional explicit finite element model accurately captures the dynamic wheel-rail impact forces induced by welding irregularities. The results demonstrate that the peak impact force is governed primarily by the geometric gradient of the irregularity, while its depth (wave depth) significantly influences the overall dynamic response. The proposed limits for welding irregularities provide a critical theoretical foundation for ensuring the operational safety and stability of high-speed railways. Furthermore, these limits can directly inform maintenance protocols and guide the damage detection processes for rail welds.
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Key words:
- high-speed railway /
- rail weld /
- explicit integral method /
- wheel-rail transient impact /
- safety limit
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表 1 材料参数表
Table 1. Parameters of materails
类型 弹性模量/
GPa密度/
(kg•m−3)泊松比 屈服强度/
MPa抗拉强度/
MPa母材 245 7850 0.308 584 1004 焊缝材料 240 7850 0.308 602 866 表 2 模型参数
Table 2. Parameters of model
模型参数 数值 簧上质量/(kg) 8000 一系悬挂系统 刚度系数/(MN•m−1) 0.88 阻尼系数/(kN•s•m−1) 4 簧下车轮质量/(kg) 356.4 阻尼常数 0.0001 轨底扣件胶垫 刚度系数(MN•m−1) 27 阻尼系数(kN•s•m−1) 0.17 表 3 焊接接头不平顺计算工况
Table 3. Calculation conditions of welded joint irregularities
mm 工况 凸型波深/mm 凹型波深/mm 1 −0.05 0.15 2 −0.10 0.20 3 −0.12 0.25 4 −0.15 0.30 5 −0.18 0.35 6 −0.20 0.40 7 −0.25 0.45 -
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