FL 170 Deformation of curved-axis beams

In construction engineering, a distinction is made between beams and arches. An arch is a statically indeterminate supported structure with a curved axis and two fixed supports or clamp fixings. The supports of an arch (such as a double-articulated arch) absorb forces vertically and horizontally. The ends of the arch in the supports do not move. This produces the static arching effect of the system. In mechanical engineering, crane hooks and chain links are typical examples of a curved beam.

FL 170 includes three different beams, borne on statically determinate supports: a circular beam, a semi-circular beam and a quadrant beam.

The beam under test is loaded with weights. Dial gauges record its horizontal and vertical deformations.

All three beams have the same cross-section and so the same second moment of area. This enables test results to be directly compared. Simi-circular and circular beams are fixed to a support on the pillar. The quadrant beam is clamped into a support block.

The various elements of the experiment are clearly laid-out and housed securely in a storage system.

  • elastic deformation of curved-axis beams
  • circular, semi-circular and quadrant beams

Curved-axis beam

  • radius: approx. 150mm
  • cross-section WxH: 20x5mm
  • material: steel, galvanised

Dial gauges

  • measuring range: 0…20mm
  • graduation: 0,01mm

Weights

  • 1x 1N (hanger)
  • 2x 2N
  • 1x 5N
  • 1x 10N
  • 4x 20N
  1. elastic deformation of curved-axis beams under load
  2. 3 different beams with the same cross-section: circular beam, semi-circular beam, quadrant beam
  3. support block to fix the quadrant beam
  4. pillar with support for mounting the circular or semi-circular beam
  5. 3 dial gauges to record the horizontal and vertical deformation
  6. storage system to house the components
  • bending behaviour of a curved-axis beam
    • circular beam
    • semi-circular beam
    • quadrant beam
  • application of the principle of virtual forces (the force method) to calculate deformation
  • second moment of area
  • comparison of calculated and measured deformations

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Product number

FL 170