Gambar rocscience CPillar Crown Pillar Stability Analysis

CPillar Crown Pillar Stability Analysis

Crown Pillar Stability Analysis
Get quick and easy stability analysis of surface or underground crown pillars and laminated roof beds using three different limit equilibrium analysis methods: rigid plate, elastic plate, and Voussoir (no tension) plate analysis.

Sensitivity & Probabilistic Analysis
Perform probabilistic analysis to determine the probability of failure. Model variability in geometry, point of force application, joint and bedding strength, water pressure, external loads and more by assigning statistical distributions to variables. Perform sensitivity analysis using a range of values to evaluate the effects of changing model parameters on factor of safety.

Empirical Design Method
Originally developed for steeply dipping ore body geometries, by estimating crown geometry and assessing the stope geometry as steep or shallow, you can apply the most appropriate empirical relationships to your model.

CPillar across Applications

-Assess the risk of crown pillar failures using probabilistic analysis, as part of underground mine closure planning and decommissioning.

-Analyze the stability of surface crown pillars under gravitational loading, while taking into account shear strength, lateral stress, and water pressure effects acting at the abutments.

Roof Pillars
-Determine the maximum roof span using Rigid, Voussoir, Elastic, or Empirical methods.

Explore the latest features in CPillar

Polygonal Pillar Geometry
Conduct Rigid Analysis (plug failure) on custom polygonal-shaped pillars of uniform thickness with optional non-vertical pillar abutments.

Locked-In Stress
Define locked-in stress, and principle lateral stresses to model in-situ stress conditions. Locked in stress option is available when using Gravity lateral stress type to set the lateral stress at the pillar surface to a non-zero value.

New Plate Bending Analysis Formulation for Elastic Analysis
Analyze two-way plate bending of rectangular plates with clamped-edge boundary conditions, following the method from Theory of Plates and Shells (Timoshenko, 1969). Considers Elastic Buckling failure mode due to bending, and factored shear failure along the abutments.