Volumetric strain analysis model for gas hydrate-bearing sediment considering effects of hydrate dissociation
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摘要: 水合物开采通过打破固相水合物相平衡状态使其分解为水和气体,含水合物沉积物(gas hydrate-bearing sediment, GHBS)固相组分减少使孔隙体积增大,土骨架间胶结作用弱化,产生的水和气显著改变孔隙压力,造成沉积物软化和体积收缩。基于GHBS三轴压缩试验,考虑水合物降压分解过程对GHBS变形特性的影响,将固相骨架分为惰性土骨架和可分解的水合物固相,引入随水合物饱和度变化的压缩参数,建立了能够描述GHBS应力和水合物分解耦合作用、体积应变随时间变化的分析模型。该模型能够描述降压速率、降压幅值及水合物分解速率对GHBS变形特性的影响,结果表明:降压速率增大,降压阶段体积应变速率增大,达到相平衡时间缩短,降压开采时应综合考虑开采过程中储层变形速率和开采效率间的关系;不同粒径组成的沉积物水合物分解速率存在差异,分解速率对储层变形速率影响明显;降压开采稳定孔压影响储层最终沉降量,降低稳定孔压可以提高开采效率,但最终变形量增大。Abstract: In the exploitation of gas hydrate, recovering methane from gas hydrate breaks the phase equilibrium state of hydrate and produces water and gas, which reduces the quality of the solid phase in the gas hydrate-bearing sediment (GHBS). Based on the triaxial tests as well as the mechanical properties of GHBS, the solid skeleton is divided into indecomposable soil skeleton and decomposable solid hydrate. The compression parameters of GHBS varying with hydrate saturation are introduced to establish an analysis model that can describe the coupling effects of stress, hydrate decomposition and variation of volumetric strain of GHBS with time during hydrate dissociation process. The proposed model can describe the effects of depressurization rate, pore pressure reduction and hydrate dissociation rate on deformation of GHBS. The numerical results show that with the increase of the depressurization rate, the volumetric strain rate increases in depressurization stage and the time to reach phase equilibrium decreases. The hydrate dissociation rate that has an obvious effect on the deformation rate of reservoir is different in sediments with different particle sizes. The stable pore pressure affects the final settlement of the reservoir, and reducing it can improve the efficiency of gas hydrate exploitation, however, the larger the reduction of pore pressure, the larger the volumetric strain.
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试验名称 孔隙度/% 水合物饱和度/% 降压速率/(MPa·min-1) 偏应力/MPa 孔隙压力/MPa 有效围压/MPa 平均有效主应力/MPa D-K0-01 39.9 51.9 0.1 3 10→4.3→3.5 2→7.7→8.5 3→8.7→9.5 D-K0-04 39.9 50.1 0.5 3 10→4.3→3.5 2→7.7→8.5 3→8.7→9.5 表 2 模型参数
Table 2 Model parameters of Hyodo et al
A χ∞ ε∞ C/min-1 0.1 0.057 0.04 0.056 试验名称 孔隙度/% 水合物饱和度/% 降压速率/(MPa·min-1) 偏应力/MPa 孔隙压力/MPa 有效围压/MPa 平均有效主应力/MPa #2 37 40.4 0.024 1.5 5.52→3.36→3 0.69→2.85→3.21 1.19→3.35→3.71 表 4 模型参数
Table 4 Model parameters of Choi et al[15]
A t0/min χ0 χ∞ ε∞ C/min-1 0.1 90 0.069 0.059 0.006 0.011 -
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