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Solving initial-boundary heat conduction problems using the multistage-multigroup least squares method

机译:用多阶段-多组最小二乘法求解初边界热传导问题

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The paper presents a new approach of solving the initial-boundary heat conduction problems containing data subject to uncertainties. When the mathematical model contains measurement results, using the adjustment procedure, we can verify its accuracy and determine the influence of the measurement errors on the solution. The adjustment procedure is very often based upon the least squares principle. The constraint equations are usually derived using numerical methods. The coefficient matrix of the set of constraint equations is then a sparse matrix. We exploited the structure of this matrix and derived the multistage-multigroup method (MM method). The method was tested on the estimation of unsteady-state temperature fields in boiler shells. Both overdetermined and ill-posed cases are considered.
机译:本文提出了一种解决包含数据不确定性的初始边界热传导问题的新方法。当数学模型包含测量结果时,可以使用调整过程来验证其准确性,并确定测量误差对解决方案的影响。调整过程通常基于最小二乘原理。约束方程通常使用数值方法得出。约束方程组的系数矩阵则为稀疏矩阵。我们利用此矩阵的结构并推导了多阶段多组方法(MM方法)。该方法在估计锅炉壳内非稳态温度场方面进行了测试。既定案件又定案案件都被考虑在内。

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