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Topology analysis method for water flows in 2D discrete fracture networks

机译:2D离散骨折网络中水流的拓扑分析方法

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A new 2D numerical simulation method for water flows in discrete fracture networks is proposed. Firstly, hydraulic analysis of a single fracture is carried out. Each fracture in a discrete fracture network is treated as a weighted branch with a start node and an end node in a directed network. Node and branch laws of water flow in discrete fracture networks are derived based on the conservation of mass and energy. The topology theory is applied in order to search the subways of water flow, and to calculate water pressures and flow rate in each branch of a weighted, directed and connected path. Identification of water flow pathways and tree cutting are considered in the developed method. An example is analyzed. It shows that the proposed topology analysis method (TAM) is effective in analyzing water flow in discrete fracture networks. The advantages of TAM include: 1) Boundaries and fractures are unified with the same form of governing equation, which makes it possible to obtain water flows in a network analytically; so TAM is actually an efficient analytical method for analyzing water flows in discrete fracture networks; 2) Solutions of water pressures and flow rates in discrete fracture networks are obtained by solving a system of nonhomogeneous linear equations; 3) Results demonstrate that the developed method is effective and promising for more complex applications and engineering purpose.
机译:提出了一种用于离散骨折网络中的水流的新的2D数值模拟方法。首先,进行单一骨折的水力分析。离散裂缝网络中的每个裂缝被视为具有在定向网络中的起始节点和结束节点的加权分支。基于质量和能量的守恒来源于离散骨折网络中水流的节点和分支定律。应用拓扑理论以搜索水流动的地铁,并计算加权,定向和连接路径的每个分支中的水压和流速。在开发方法中考虑了水流动途径和树木切割的识别。分析了一个例子。它表明,所提出的拓扑分析方法(TAM)是有效分析离散裂缝网络中的水流。 TAM的优点包括:1)边界和裂缝以相同的控制方程统一,这使得可以在网络中分析地获得水流;因此,TAM实际上是一种有效的分析方法,用于分析离散裂缝网络中的水流; 2)通过求解非均匀线性方程的系统来获得离散断裂网络中的水压力和流速的解决方案; 3)结果表明,开发的方法有效且有前途对于更复杂的应用和工程目的。

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