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Types of loads on structures and effects

Short answer

Loads are classified by duration (static, dynamic, impact), permanence (dead, live), and distribution (point, UDL). Axial load causes normal stress σ=N/A; transverse load causes shear and bending stress σ=My/I; torque causes torsional shear τ=Tr/J; restrained thermal expansion causes thermal stress.

Classify the loads that act on a structure. Explain the effect each kind of load produces in a member.

A load is any external action (force, moment, pressure, temperature change, support settlement) that makes a structure deform and develop internal stresses. Loads are classified in more than one way.

Classification of loads

BasisTypesExamples
Duration / variation with timeStatic, dynamic, impact, cyclic (fatigue)Self weight; machine vibration; falling weight; rotating shaft
PermanenceDead, liveSelf weight of beam; people, vehicles
EnvironmentalWind, snow, earthquake, thermalWind on a tower; temperature rise in a rail
DistributionPoint, line (UDL, UVL), surfaceColumn on a beam; slab on a beam; water pressure
  • Static load: applied slowly, so inertia forces are negligible.
  • Impact load: applied suddenly with kinetic energy, so stresses can be several times those of the same static load.
  • Cyclic load: repeated many times; failure can occur below the yield stress (fatigue).

Effect of load on a member

The effect depends on how the load acts relative to the axis of the member.

LoadInternal actionResulting stressExample
Axial (tension or compression)Normal force NNσ=N/A\sigma = N/ATie rod, column
Transverse (shear)Shear force VVτ=VQ/(Ib)\tau = VQ/(Ib)Rivet, beam web
Transverse load or coupleBending moment MMσ=My/I\sigma = My/IFloor beam
Twisting coupleTorque TTτ=Tr/J\tau = Tr/JTransmission shaft
Internal or external pressureHoop and axial stressσθ=pr/t\sigma_\theta = pr/tBoiler shell
Temperature changeThermal strainσ=EαΔT\sigma = E\alpha\Delta T if restrainedBridge deck

In practice members carry combined loading, for example a shaft in bending and torsion, or an eccentric column in compression and bending. The stresses are then found for each action separately and combined by superposition, valid for linear elastic response and small deformation. The combined stress state is then examined with the stress tensor to find principal stresses and check failure.

✓ Answer checked by Claude Sonnet 5.5

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