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Keep the bridge mass separate from the trolley and suspended load to avoid counting a component twice.
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Estimate how trolley position transfers static load between the two runways before requesting certified wheel-load data.
Keep the bridge mass separate from the trolley and suspended load to avoid counting a component twice.
Measure its load line from the left runway support line across the bridge.
Read each runway reaction, then the ideal equally shared wheel loads for that side.
20 m span, 15,000 kg bridge, 2,000 kg trolley, 10,000 kg suspended load, trolley 2 m from the left runway and two wheels per side.
Left and right runway reactions are about 179.462 kN and 85.318 kN. Ideal left wheel load is 89.731 kN per wheel.
The largest ideal wheel load changes as the trolley moves across the span.
The two runway reactions add up to the complete entered static gravity load.
Equal sharing is a simplifying assumption. Actual end-carriage geometry, longitudinal eccentricity, dynamics and load combinations may increase individual wheel actions.
Using the complete crane mass as bridge mass and then adding the trolley mass again.
R_left = g[m_bridge/2 + (m_trolley + m_load)(L−x)/L]
R_right = g[m_bridge/2 + (m_trolley + m_load)x/L]
F_wheel = R_side / N_wheels
Request the crane supplier’s wheel loads, spacings, load combinations and horizontal actions. This model is a preliminary static comparison.
Actual loads depend on longitudinal centres of gravity, end-carriage arrangement, stiffness and operating actions, which this transverse model omits.