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Rock mass classification

Intermediate Rock Mechanics Reviewed 24 Oct 2026 2 min read

Rock mass classification systems turn field observations into a single number that summarises rock mass quality. They give a common language between geologists and engineers, help choose excavation methods and tunnel support at the early stages, and feed into estimates of rock mass strength and modulus.

The Rock Mass Rating (RMR), developed by Bieniawski, adds ratings for five parameters: intact strength, RQD, joint spacing, joint condition and groundwater, then adjusts for joint orientation relative to the excavation. The total, out of 100, places the rock in one of five classes from very good to very poor and links to recommended support and stand-up time.

Diagram: Indiacon original, not to scale.

The Q system, developed by Barton and colleagues at the Norwegian Geotechnical Institute, multiplies three quotients: RQD over the joint set number, a measure of block size; joint roughness over joint alteration, a measure of inter-block shear strength; and a joint water factor over a stress reduction factor, a measure of active stress. Q ranges over six orders of magnitude, from exceptionally poor to exceptionally good, and tunnel support charts relate it to span and use.

Both systems are empirical and should be used with judgement: they do not capture every failure mode, such as a single adverse wedge in good rock or squeezing in weak rock under high stress. Approximate correlations between RMR and Q exist, and the Geological Strength Index derived from them is used with the Hoek-Brown criterion.

Tip

Classify each face as it is exposed and adjust the support class; geology changes along a tunnel.

Key formulas
  • Q = (RQD / J_n) × (J_r / J_a) × (J_w / SRF)
  • Approximate correlation: RMR ≈ 9 ln Q + 44
  • RMR classes: 81–100 very good, 61–80 good, 41–60 fair, 21–40 poor, < 21 very poor
Common mistake

Treating the RMR–Q correlation as exact; the scatter is wide.

Solved example

Problem. A tunnel face has RQD = 70, three joint sets (J_n = 9), rough-undulating joints (J_r = 1.5), unaltered walls (J_a = 1.0), dry (J_w = 1.0) and medium stress (SRF = 1.0). Find Q and an approximate RMR.

  1. RQD / J_n = 70 / 9 = 7.78.
  2. J_r / J_a = 1.5; J_w / SRF = 1.0.
  3. Q = 7.78 × 1.5 × 1.0 = 11.7, in the good range (10 to 40).
  4. RMR ≈ 9 ln 11.7 + 44 = 9 × 2.46 + 44 = 66, a good rock mass (61 to 80).

Answer. Q ≈ 11.7 (good); RMR ≈ 66 (good)

Quick quiz

1What does RQD / J_n represent in Q?

Relative block size.

2Name the five RMR parameters.

Intact strength, RQD, joint spacing, joint condition and groundwater.

3Can classification miss a failure mode?

Yes, for example a single adverse wedge in otherwise good rock.

Code note
  • BS 5930 (UK): Code of practice for ground investigations.

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.

  • R. E. Goodman, Introduction to Rock Mechanics, Wiley, 2nd edition.
  • E. Hoek, E. T. Brown, Underground Excavations in Rock, Institution of Mining and Metallurgy, 1980.

Free and official sources

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