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Laboratory longitudinal diffusion tests: 2. Parameterestimation by inverse analysis

机译:实验室纵向扩散测试:2.通过反分析进行参数估计

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This study focuses on the verification of test interpretations for different state analyses of diffusion experiments. Part 1 of this study identified that steady, quasi-steady and equilibrium state analyses for the through- and in-diffusion tests with solution reservoirs are generally feasible where the tracer is not highly sorptive. In Part 2 we investigate parameter identifiability in transient-state analysis of reservoir concentration variation using a numerical approach. For increased generality, the analytical models, objective functions and Jacobian matrix necessary for inverse analysis of transient-state data are reformulated using unified dimensionless parameters. In these dimensionless forms, the number of unknown parameters is reduced and a single dimensionless parameter represents the sorption property. The dimensionless objective functions are evaluated for individual test methods and parameter identifiability is discussed in relation to the sorption property. The effects of multiple minima and measurement error on parameter identifiability are also investigated. The main findings are that inverse problems for inlet and outlet reservoir concentration analyses are generally unstable and well-posed, respectively. Where the tracer is sorptive, the inverse problem for the inlet reservoir concentration analysis may have multiple minima. When insufficient measurement data is collected, multiple solutions may result and this should be taken into consideration when inversely analyzing data including that of inlet reservoir concentration. Verification of test interpretation by cross-checking different state analyses is feasible where the tracer is not highly sorptive. In an actual experiment, test interpretation validity is demonstrated through consistency between theory and practice for different state analyses.
机译:这项研究的重点是对扩散实验的不同状态分析的测试解释进行验证。本研究的第1部分指出,在示踪剂不具有高吸附性的情况下,通过溶液储集层进行的渗透测试和扩散测试的稳态,准稳态和平衡状态分析通常是可行的。在第2部分中,我们使用数值方法研究储层浓度变化的瞬态分析中的参数可识别性。为了提高通用性,使用统一的无量纲参数重新构造了瞬态数据逆分析所需的分析模型,目标函数和雅可比矩阵。在这些无量纲形式中,未知参数的数量减少了,并且一个无量纲参数代表了吸附特性。针对各种测试方法评估了无量纲目标函数,并讨论了与吸附特性有关的参数可识别性。还研究了多个最小值和测量误差对参数可识别性的影响。主要发现是,入口和出口储层浓度分析的反问题通常分别是不稳定的和适当的。在示踪剂具有吸附性的情况下,入口储层浓度分析的反问题可能具有多个最小值。当收集到的测量数据不足时,可能会产生多种解决方案,并且在对包括入口储层浓度的数据进行反分析时应考虑到这一点。在示踪剂不是高度吸附的情况下,通过交叉检查不同的状态分析来验证测试解释是可行的。在实际实验中,通过针对不同状态分析的理论与实践之间的一致性来证明测试解释的有效性。

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