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A Mathematical Model for Dissociation of Gas Hydrate

机译:天然气水合物分解的数学模型

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This paper presents a model for natural gas hydrate dissociation fromthe methane hydrate reservoir by depressurization or temperaturefallingof the well. In this model, the controlling equations are consistedof quality conservation, momentum equilibrium and energyconservation equations. Four media: Free methane (gas), methanehydrate (solid), rock skeleton, and water (liquid) are in thermodynamicequilibrium. The heat suction by the dissociation and the convectionconductionare considered also. The geological formation is assumed tobe uniform and the flow of free methane is regarded as flow through aporous media with porosity. It is shown that the dissociation rateincreases with the increase of depressurization and the increase ofinitial saturation of gas hydrate and degrades fast with the distancefrom the boundary. The changes of the pressure on the boundary havelarge effects on the dissipation of the pore pressure. The changes of theheat conductivity have little effects on the dissociation of gas hydrateand the dissipation of pore pressure.
机译:本文提出了通过井的降压或降温将天然气水合物从甲烷水合物储层中解离的模型。在该模型中,控制方程由质量守恒,动量平衡和能量守恒方程组成。四种介质:游离甲烷(气体),甲烷水合物(固体),岩石骨架和水(液体)处于热力学平衡状态。还考虑了离解和对流传导引起的吸热。假定地质构造是均匀的,并且游离甲烷的流动被认为是通过具有孔隙的多孔介质的流动。结果表明,离解速率随着减压水合物的增加和天然气水合物初始饱和度的增加而增加,并且随着离边界距离的增加而迅速降解。边界压力的变化对孔隙压力的消散影响很大。导热系数的变化对气体水合物的离解和孔隙压力的耗散影响不大。

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