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Numerical methods for determination the boundaries of unrecovered visco-plastic oil

机译:确定未回收粘塑性油边界的数值方法

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摘要

In the present work, numerical methods are proposed for solving the problem of determining the boundaries of the unrecovered visco-plastic oil. This problem reduces to a stationary filtration problem for an incompressible fluid with an effective multi-valued law consisting in finding pressure fields and filtration velocity that satisfy the continuity equation and boundary conditions. A generalized formulation is formulated for pressure in the form of a mixed variational inequality with non-differentiable functional. To solve the variational inequality, an iterative splitting method is proposed that does not require inversion of the original operator. For the numerical implementation of this iterative method, finite element approximations of the variational inequality and the iteration method were constructed. A software package was developed in the Matlab environment. For model problems, numerical experiments were carried out for various initial data. The experimental results indicate the effectiveness of the iterative method.
机译:在目前的工作中,提出了数值方法来解决确定未回收的粘塑性油的边界的问题。这个问题简化为具有有效多值定律的不可压缩流体的静态过滤问题,该有效多值定律包括寻找满足连续性方程式和边界条件的压力场和过滤速度。针对压力的通用制剂以混合的变分不等式和不可微的函数形式制定。为了解决变分不等式,提出了一种迭代拆分方法,该方法不需要原始运算符的求逆。对于此迭代方法的数值实现,构造了变分不等式的有限元逼近和迭代方法。在Matlab环境中开发了一个软件包。对于模型问题,对各种初始数据进行了数值实验。实验结果表明了该方法的有效性。

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