Shotcrete (Geotechnics)
Introduction
The instability mechanisms correspond to the way in which the massif responds to the alteration of its state of tension balance due to the development of activities such as underground excavations and slope construction. Depending on the type of behavior that the intact rock has, the consequences that could be generated will be, whether as a rupture resulting from brittle fracturing, sliding, or deformations of the rock matrix.
Strain-controlled instability mechanisms
Mechanisms such as swelling and squeezing produce an inward movement of the walls of the tunnel outline over time. The intensity of the rate of movement and the magnitude of these displacements vary in the tunnel depending on the geology, the original state of stress (pre-excavation) and the shape the tunnel will have.
As the excavation develops, a “plastic zone” is formed that surrounds it, depending on the ratio between the resistance and the induced stress level, it can be stabilized or increased until the excavation collapses.
Both mechanisms can occur both in soils and in rock masses, and are therefore time dependent movements.
The application of support systems to contain these phenomena can produce great “stress” in the supports due to a constant increase in the load on them, eventually they can fail and generate significant movements of the walls. This considers the geometry and type of support and the geometry and geology of the tunnel.
To study the phenomena of Squeezing and Swelling, laboratory tests are used, in order to recreate on a scale the occurrences during these processes in order to predict the behavior of the rock.
How to Model Computationally
It is possible to analyze these mechanisms through the use of computational tools that apply Finite Elements (FEM), with software such as PLAXIS 3D, considering the characteristics for the material model (for example Soft Soil Creep Model). In addition to failure criteria such as Mohr-Coulomb, stiffness parameters such as Swelling Index, Compression Index, Creep Index.
Finite element analysis is used to observe time-dependent deformations and examine how supports behave. It is necessary to calibrate the model so that it represents the events that have already occurred in the current excavations in order to increase its reliability.