Bridge loading
A road bridge must carry its own weight and everything that crosses it over its life. In India the loads and their combinations are given by IRC 6. Traffic is represented by standard vehicle trains: Class A, a train of wheeled vehicles for normal design, placed lane by lane; Class 70R, a heavy tracked and wheeled military-type load; Class AA, similar heavy loads used for certain bridges; and Special Vehicle loads for very heavy trailers on designated routes. The designer places them in the worst positions for each member.
Moving vehicles hit joints and bumps and make the deck bounce, so live load is increased by an impact factor. For Class A on concrete bridges it falls with span, from about half for very short spans to well under a quarter for long ones; steel bridges have their own formula. Footpath loads, braking forces, centrifugal forces on curved bridges and the effect of vehicle collision on parapets and piers are added.
Environmental loads include wind, temperature (both uniform change and the gradient through the deck depth), earthquake, water current, buoyancy, earth pressure on abutments and, in some places, snow and ice. Construction stage loads, erection equipment and creep and shrinkage effects also count.
Loads are combined into limit-state combinations with partial factors: the ultimate limit state for strength, the serviceability limit state for stresses, cracks and deflection, and others for fatigue and accidental events. Influence lines are used to find the worst positions of moving loads.
Use influence lines to place vehicles; the worst position for shear differs from that for moment.
IRC 6 impact factor, Class A (RCC): I = 4.5 / (6 + L)IRC 6 impact factor, Class A (steel): I = 9 / (13.5 + L) (L in metres, within the code range)Live load effect with impact = (1 + I) × static effect
Applying the impact factor to dead load as well as live load.
Problem. Find the Class A impact factor for a 20 m span in reinforced concrete and in steel. If the static live load moment is 1 500 kNm, find the design live load moment for the concrete span.
- Concrete: I = 4.5 / (6 + 20) = 4.5 / 26 = 0.173.
- Steel: I = 9 / (13.5 + 20) = 9 / 33.5 = 0.269.
- Concrete span moment with impact = 1.173 × 1 500 = 1 760 kNm.
- The steel deck, being lighter and livelier, gets the larger allowance.
Answer. Impact 0.173 (RCC) and 0.269 (steel); live load moment about 1 760 kNm
Quick quiz
1Which IRC code gives bridge loads?
IRC 6.
2Why apply an impact factor?
Moving vehicles bounce and strike joints, increasing load effects above static.
3Name two environmental loads on bridges.
Wind and temperature (also earthquake, water current).
- IRC:6 (India): Standard specifications for road bridges: loads and load combinations.
- AASHTO LRFD Bridge Design Specifications (USA): Load and resistance factor design of highway bridges.
- EN 1991 (Eurocode 1) (Europe): Actions on structures: self-weight, imposed, wind, snow, thermal, traffic.
Clauses and documents to read
- IRC 6:2017: impact factor for Class A loading (concrete and steel formulas within the stated span range)
Cited by number and clause only. We do not reproduce clause text, tables or figures (BIS Act 2016, s.10(5) and s.11). Check the current edition and amendments before use.
References and further reading
Standard texts, listed in no order of merit. We do not copy text, figures, tables or solved problems from any book; our explanations and examples are original.
- D. Johnson Victor, Essentials of Bridge Engineering, Oxford and IBH, latest edition.
- N. Krishna Raju, Design of Bridges, Oxford and IBH, latest edition.
- S. Ponnuswamy, Bridge Engineering, McGraw Hill Education (India), latest edition.
Free and official sources
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