In a CO 2 storage project, CO 2 may be able to escape from channels caused by the formation's uplift, fault reactivation, and wellbore failure owing to overpressure build-up and likewise, coal excavation during which equilibrium disruption of stress could possibly lead to fl oor heave, roof collapse, and surface subsidence. When the carbon capture and storage (CCS) project and coal mining engineering activity occur in the same location, coal mining may also induce wellbore failure if the stope border is too close to the well. This is a real and challenging problem for CO 2 geological storage in the Ordos Basin in China. We consequently investigated four key problems for such a combination system. The main conclusions obtained from numerical simulations are as follows. (i) Permeability is the most important factor that affects the fl ow rate at the injection point and the reservoir pore pressure. (ii) The interfaces between the coal layers and their adjacent rocks are easy to damage the casing. Our work suggests that the coal pillar should be set aside at least 90 m to maintain the tensile strength of the casing below the designed value. (iii) No impact occurs to the caprock from coal mining; thus, a coal seam 440 m in depth could be excavated if the original caprock is intact and no complex geological structure exists in the location. (iv) Permeability is the most crucial factor affecting surface displacement, and CO 2 injection permits a surface displacement reduction of 0.04136 m compared with individual coal excavation.
Throughout the several-hundred-year-long history of the concept of strength, inaccurate material strength as a result of the size effect and the inconsistency of strength theories have been two continuous and challenging issues, and have even been taken to be inherent attributes of material strength. Applying the structural stressing state theory and method, this study experimentally investigates the uniaxial load-bearing process of concrete specimens and reveals their stressing state mutation features at specific load levels. Exploration of this general feature resulted in the discovery of essential strength, which is basically without size effect. Then, biaxial and triaxial experiments with concrete specimens were conducted in order to obtain the results for various combinations of principal stresses on essential strength. Consequently, according to Yu’s unified strength theory, the formula for strength of concrete was determined by fitting the relation between the combined principal stresses and the essential strength, which was verified by experiments carried out using natural marble specimens. Essential strength could promote the accuracy of strength indices, and the formula for strength might replace the existing strength theories for brittle materials. The initial solution of these two classic issues could make a new contribution to Yu’s unified strength theory and its final goal, promoting related research on material strength and leading to a more rational use of material strength in practical engineering.
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