Multi-body dynamics simulation optimization of fastening system

Jun 18, 2025 Leave a message

Multi-body dynamics simulation optimization of fastening system

 

 

  • How is the fastening system model established in multi-body dynamics simulation?​

First, 3D model components like elastic clips, bolts, fishplates, and pads, defining material properties (elastic modulus, Poisson's ratio) and geometry. Set connection relationships using contact algorithms, such as non-linear contact between clips and rails and bolt preload application. Import the model into software like ADAMS and apply dynamic train loads (vertical, lateral, longitudinal forces). A research team's model showed <5% error compared to field tests.​

 

e-clip-fastening-systen-1

 

  • What is the impact of stiffness matching between elastic clips and pads on track vibration?​

Clip and pad stiffness must be coordinated. High clip stiffness (80kN/mm) with low pad stiffness (20kN/mm) causes rail settlement and wheel-rail impact; the opposite leads to insufficient track elasticity. Simulation shows optimal vibration reduction (30% energy decrease) with clip stiffness 50 - 60kN/mm and pad stiffness 30 - 40kN/mm, improving train ride comfort. A metro line reduced carbody vibration from 1.2m/s² to 0.8m/s² by optimizing stiffness.​

 

kpo-rail-fastening-system-2

 

  • How does uneven bolt preload distribution affect fastening system reliability?​

Uneven preload overloads some bolts, shortening system life. Simulation reveals that 20% preload deviation increases stress concentration of the most loaded bolt by 40% and reduces fatigue life by 50%. Optimizing bolt layout and tightening sequence controls deviation within 5%. A railway bridge's 20% bolt fractures after three years were resolved, extending replacement cycles to eight years.​

 

Rail Fastener

 

  • What are the force characteristics and optimization strategies of the fastening system when trains pass curves?​

Trains on curves subject the system to high lateral and centrifugal forces. Simulation shows that smaller curve radii (e.g., 300m) increase fishplate edge stress by 60% and clip lateral deformation by 40%. Strategies include thickening fishplates, using high-strength clips, and installing lateral limiters. An optimized mountain railway curve reduced fishplate cracks from 15% to 3%.​

 

  • How does multi-body dynamics simulation assist in applying new materials to fastening systems?​

For new materials (e.g., carbon fiber-reinforced composite clips), simulation predicts performance changes. By inputting mechanical parameters, it models stress, deformation, and fatigue life. For instance, simulation showed carbon fiber clips had better damping than steel, reducing track noise by 5dB, supporting material adoption.