Rock Mass Classification

Rock masses are intact blocks separated by joints. Learn RQD, Bieniawski's RMR, Barton's Q-system (RQD/Jn × Jr/Ja × Jw/SRF), GSI, how they are measured from core and mapping, correlations between them, and how Q gives unsupported span and support requirements.

Classification systems turn geological observations into numbers engineers can design with. They were developed from hundreds of tunnels and mines and remain the most widely used design tools in underground mining.

An analogy

Rock-mass classification is like a credit score for rock: several factors (joints, water, stress) combine into one number that predicts how the rock will 'behave'.

RQD

RQD measures fracturing in core: the percentage of a run made of pieces ≥ 100 mm long. 90–100 % excellent, 75–90 good, 50–75 fair, 25–50 poor, < 25 very poor.

RMR (Bieniawski)

Sum of ratings for UCS, RQD, joint spacing, joint condition and groundwater, adjusted for joint orientation: 81–100 very good, 61–80 good, 41–60 fair, 21–40 poor, < 21 very poor. Laubscher's MRMR adjusts RMR for mining conditions (weathering, stress, blasting).

Q-system (Barton)

Three quotients: block size (RQD/Jn), inter-block shear strength (Jr/Ja) and active stress (Jw/SRF). Q ranges from 0.001 (exceptionally poor) to 1000 (exceptionally good). The Q support chart gives bolt spacing and shotcrete thickness for span/ESR.

GSI and Hoek–Brown

The Geological Strength Index (10–100) rates blockiness and surface conditions from a chart. With intact UCS and m_i, GSI gives Hoek–Brown rock-mass parameters (m_b, s, a) and rock-mass modulus for numerical models.

Formulas

Worked example: RQD

Given: 3 m run; pieces ≥ 100 mm total 1.8 m

Find: RQD.

Answer: 60 % (fair)

Worked example: Q and span

Given: RQD 60, J_n 9, J_r 1.5, J_a 1, J_w 1, SRF 1; ESR 1.6

Find: Q, RMR, max span.

Answer: Q = 10 (good), RMR ≈ 65, ≈ 8 m unsupported

Common mistakes

Applications

Key takeaways

Going further