4.2.3Elasticity. Numerical simulati

4.2.3Elasticity.
Numerical simulations performed for the above Case on the basis of elasticity. The simulations can indicate the potential areas of failure during gas production. Let introduce λ to indicate the distance between the effective stresses and the yield function of the Mohr-Coulomb model, written as
λ=(〖τ_m〗^'-〖σ_m〗^' sin⁡〖ψ_f-c_h cos⁡〖ψ_f 〗 〗)/(√(〖sin〗^2 ) ψ_f+1) (17)
High values indicate potential areas of shear failure, and failure can occur when λ < 0. Fig. 4-6 shows distributions of λ for the base when k=8.76× 〖10〗^(-4) md

結果 (中文) 1:

4.2.3Elasticity。弹性的基础上对上述案例进行数值模拟。在煤气生产过程中，模拟可以指示失灵的潜在领域。让介绍 λ 来指示有效应力和屈服函数中写成的莫尔-库仑模型之间的距离Λ = (〖τ_m〗 ^'-〖σ_m〗 ^' 因为罪 〖ψ_f c_h 〖ψ_f 〗 〗) / (√(〖sin〗^2) ψ_f + 1) (17)高值指示的剪切破坏的潜在领域，可能会出现故障时 λ < 0.图 4-6 显示分布的 λ 为基地时 k = 8.76 × 〖10〗^(-4) md

結果 (中文) 3:

4.2.3elasticity。基于弹性的上述情况进行数值模拟。仿真结果表明，在天然气生产过程中的潜在领域的失败。让介绍λ表明Mohr-Coulomb模型的有效应力和屈服函数之间的距离，写为λ=（〖τ_m〗^”〖σ_m〗^ "罪恶⁡〖ψ_f-c_h COS⁡〖ψ_f〗〗）/（√（〖罪〗^ 2）ψ_f + 1）（17）高值表明潜在的剪切破坏，破坏时可发生λ＜0。图4-6显示分布为基础λ当k = 8.76×〖10〗^（4）MD