Kanishka Kolhatkar
Master’s Thesis · Mechanical Engineering · 2025

Computational Modeling of Rail-Induced Vibrations

A Predictive Framework for Building Response

A coupled simulation framework for tracing vibration from a moving train through the track and ground into a nearby building.

InstitutionUniversity of Illinois Chicago
AdvisorDr. Craig Foster

Problem

Train vibration travels from the wheel–rail contact through the ground and into nearby buildings. Animated pulses make those transmission paths easier to see.

Animated rail vibration paths from train to building A train travels on rails beside a two-story building. Animated pulses show airborne noise crossing the air and ground vibration entering the building through its foundation. SOURCEMoving train RECEIVERNearby building Ground-borne vibration Rail + sleepers Airborne Ground + structure
Show

Moving pulses show vibration reaching the building.

Animated concept based on the transmission paths discussed in the thesis.

Design

A track–ground–building model captures the path from wheel–rail interaction to structural response.

Rail Track · Ground · Building
Open 3D viewer ↗

Multibody Dynamics

Flexible-body dynamics adds the moving wheelset and wheel–rail contact to the structural model.

In SAMS/2000, a suspended wheelset traverses the flexible rail. The solver calculates time-dependent modal response from the moving contact, which MATLAB later maps back to physical nodes.

Flexible rail→Moving wheelset→Modal response
SAMS multibody simulation view of a suspended wheelset on the track.
Suspended wheelset simulation in SAMS

Findings

The reconstructed response shows rail-induced vibration reaching the building. Its possible effect on occupant comfort, assessed against ISO guidance, warrants further investigation and mitigation.

ANSYS total deformation result for the track–ground–building system at 0.4 seconds.
Total deformation · ANSYS · t = 0.4 s
ANSYS equivalent von Mises stress distribution for the track–ground–building system at 0.4 seconds.
Equivalent von Mises stress · ANSYS · t = 0.4 s
Wide graph of absolute acceleration over time on the first, second, and third floors.
Absolute acceleration by floor · reconstructed nodal response

The modeled first-floor RMS acceleration was 0.0106 m/s², just above the thesis’s 0.01 m/s² perceptibility reference; response decreased on the upper floors.

Project outcome

Built a computational framework to trace rail vibration through the track–ground–building system and guide further investigation and mitigation for occupant comfort.