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A Methodology for Validating Numerical Ground Water Models

机译:验证地下水数值模型的方法

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摘要

Ground water validation is one of the most challenging issues facing modelers and hydrogeologists. Increased complexity in ground water models has created a gap between model predictions and the ability to validate or build confidence in predictions. Specific procedures and tests that can be easily adapted and applied to determine the validity of site-specific ground water models do not exist. This is true for both deterministic and stochastic models, with stochastic models posing the more difficult validation problem. The objective of this paper is to propose a general validation approach that addresses important issues recognized in previous validation studies, conferences, and symposia. The proposed method links the processes for building, calibrating, evaluating, and validating models in an iterative loop. The approach focuses on using collected validation data to reduce uncertainty in the model and narrow the range of possible outcomes. This method is designed for stochastic numerical models utilizing Monte Carlo simulation approaches, but it can be easily adapted for deterministic models. The proposed methodology relies on the premise that absolute validity is not theoretically possible, nor is it a regulatory requirement. Rather, the proposed methodology highlights the importance of testing various aspects of the model and using diverse statistical tools for rigorous checking and confidence building in the model and its predictions. It is this confidence that will encourage regulators and the public to accept decisions based on the model predictions. This validation approach will be applied to a model, described in this paper, dealing with an underground nuclear test site in rural Nevada.
机译:地下水验证是建模人员和水文地质学家面临的最具挑战性的问题之一。地下水模型复杂性的提高在模型预测与验证预测能力或建立预测信心之间形成了鸿沟。不存在可以轻松地进行调整并应用于确定特定地点的地下水模型有效性的特定程序和测试。对于确定性模型和随机模型均是如此,其中随机模型会带来更困难的验证问题。本文的目的是提出一种通用的验证方法,以解决以前的验证研究,会议和专题讨论会认识到的重要问题。所提出的方法在迭代循环中链接了用于构建,校准,评估和验证模型的过程。该方法侧重于使用收集的验证数据来减少模型中的不确定性并缩小可能结果的范围。该方法是为使用蒙特卡罗模拟方法的随机数值模型而设计的,但是可以很容易地将其应用于确定性模型。所提出的方法基于以下前提:绝对有效性在理论上是不可能的,也不是监管要求。相反,提出的方法论强调了测试模型各个方面并使用各种统计工具进行模型及其预测的严格检查和置信度的重要性。这种信心将鼓励监管机构和公众接受基于模型预测的决策。这种验证方法将应用于本文所述的处理内华达州农村地下核试验场的模型。

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