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基于SQP算法的形狀誤差統(tǒng)一評定
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    摘要:

    根據(jù)形狀誤差定義及數(shù)學規(guī)劃理論,建立了形狀誤差包容評定的統(tǒng)一的非線性規(guī)劃模型,指出了這模型實質上是多目標優(yōu)化的問題。再將該優(yōu)化問題轉化成單目標優(yōu)化問題,并對該問題提出了用逐次二次規(guī)劃的解法(SQP法)。由于模型是凸的,在求解中SQP法又能保留非線性的信息,因此評定過程對初始參數(shù)的要求低,且穩(wěn)定、可靠、效率高。幾個算例的驗證結果均符合凸規(guī)劃全局最優(yōu)判別準則。

    Abstract:

    Based on the definition for form error and theory of mathematics programming, a non-linear programming model was built for form error evaluation. This non-linear model was further proved, in essence, to be a multi-target optimization problem, and could be transformed into a single-target optimization problem. A unified and efficient successive quadratic programming method (SQP algorithm) was proposed to solve these models. As these programming models were convex, and SQP algorithm could retain the non-linear information of the models during the process of calculation. So it has very loose requirement for initial parameters. The method is also stable, reliable and high-efficient. The results of several experiments of form error evaluation showed that the method fitted the requirements for convex programming's global optimization very well which proved the above-mentioned conclusion. 

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岳武陵,吳勇.基于SQP算法的形狀誤差統(tǒng)一評定[J].農業(yè)機械學報,2007,38(12):169-172.[J]. Transactions of the Chinese Society for Agricultural Machinery,2007,38(12):169-172.

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