Design of Deep Beams in RFEM

Technical Article

When analysing structural components of reinforced concrete structures, it is often necessary to design deep beams. These are mainly used for window and door lintels, upstand and downstand beams, the connection between split-level slabs, and frame systems. If they are displayed as surfaces in RFEM, the evaluation of reinforcement results requires further steps.


The calculation of internal forces is performed, considering the elastic material behaviour. One wall surface transfers its bending by nonlinear distribution of axial force. This distribution can vary, depending on the ratio of height (h) to length (l).

Figure 01 - nx

The smaller is the h/l ratio, the more the distribution approaches to the straight line. If you perform the surface design using these internal forces, the result is a distribution of the required longitudinal reinforcement that corresponds to a wedge.

Figure 02 - Required Longitudinal Reinforcement

However, this reinforcement arrangement is not correct because the concrete design is based on a cracked state. The strain of the reinforcement at the bottom edge may have been long exceeded while the upper reinforcement layers are not affected.

Generally, there are two options for the design in RFEM:

  1. Evaluation based on sections
  2. Design using a result member

Evaluation Based on Sections

This option should always be applied if the ratio h/l > 0.5. After calculating the required reinforcement in the RF‑CONCRETE Surfaces add‑on module, a vertical section is applied to the governing locations.

When evaluating the shear reinforcement, the maximum value of the vertical reinforcement is used (for example, from as,2,-z and as,2,+z), and is undiminished until the beam top edge is created on both sides.

For the bending reinforcement, you can activate the results interpretation option in the detailed settings of the section dialog box. It is necessary to make sums from both horizontal reinforcements, for example, as,1,-z and as,1,+z. The determined total longitudinal reinforcement is defined as concentrated at the bottom cross-section edge.

Figure 03 - Determination of Required Longitudinal Reinforcement

According to [1], you should conform to the following points when evaluating the elastic slab calculation:

  • Concentrated arrangement of the field reinforcement at the bottom edge
  • The field reinforcement has to be placed over the entire length and anchored for the force of 80% at the supports.
  • For multi-span beams, you have to arrange straight reinforcement members with the corresponding lap length.
  • For multi-span beams, you have to arrange a half of the support reinforcement over the entire span length. The rest is taken out on both sides up to the length of L/3 by the support edge without any additional anchorage lengths.
  • The loads applied to bottom, including self‑weight, appear between an imaginary semicircle with a radius of 0.5 L (L < H), and are to be applied completely using suspension reinforcement. The suspension reinforcement must be kept at a level of L < H.

Design Using Result Member

This option should only be applied as of the ratio h/l ≤ 0.5, otherwise the lever arm is assumed to be favourable. For the result evaluation and design, a horizontal result member is created in the centre of gravity. A rectangular cross‑section is specified with the dimensions of the deep beam. In the detail settings of the result member, you should only select the corresponding surface. Now, the RF‑CONCRETE Members add‑on module can perform the member design on the result beam with the integrated internal forces of the deep beam.

Figure 04 - Results on Result Member

Interpretation and Summary

Both results may differ substantially, depending on the geometry and loading. The main reason is the different assumption of levers in the design. In the case of surface design, a smaller lever arm results in the strain distribution, and thus causes larger required reinforcement.

When using the result member, you don't need to create several sections and determine the bending reinforcement manually. In addition, the reinforcement is arranged correctly.


[1]   Rombach, G. (2010). Anwendung der Finite-Elemente-Methode im Betonbau. Berlin: Wilhelm Ernst & Sohn.



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RFEM 5.xx

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