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Potential of a Bayesian Integrated Determination of the Ion Effective Charge via Bremsstrahlung and Charge Exchange Spectroscopy in Tokamak Plasmas

机译:贝卡斯等离子体中通过Exchange致辐射和电荷交换光谱法对离子有效电荷进行贝叶斯积分测定的潜力

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摘要

Reliable and accurate estimates of the ion effective charge $Z_{rm eff}$ in tokamak plasmas are of key importance with respect to the impurity transport studies and the establishment of thermonuclear burn criteria. These issues are of fundamental interest to ITER and reactor operational scenarios in general. However, $Z_{rm eff}$ estimates derived from bremsstrahlung spectroscopy on the one hand and from the weighted summation of individual impurity concentrations obtained via charge exchange spectroscopy (CXS) on the other hand often are not compatible. This is a long-standing problem in fusion plasma diagnosis. A rigorous analysis of uncertainty sources and their propagation in the experimental determination of $Z_{rm eff}$ can contribute significantly to the derivation of a $Z_{rm eff}$ value with reduced uncertainty that is consistent with both the bremsstrahlung and CXS data sets. In this paper, Bayesian probability theory is used in an integrated approach as a powerful tool for an advanced error analysis in the derivation of $Z_{rm eff}$, even in the presence of systematic errors on the data. A simple probabilistic model is proposed for the estimation of $Z_{rm eff}$, first assuming only statistical uncertainty and then taking into account also the systematic deviations. The obtained $Z_{rm eff}$ estimates have smaller error bars than the $Z_{rm eff}$ values derived from the individual bremsstrahlung and CXS measurements, approachin-n-ng ITER requirements. The estimates are shown to be consistent with all available information. In addition, the systematic errors on the data are quantized through the requirement of data consistency between different time slices in the acquired measurements.
机译:托卡马克等离子体中离子有效电荷Z_ {rm eff} $的可靠和准确估算对于杂质迁移研究和热核燃烧标准的建立至关重要。总的来说,这些问题是国际热核实验堆和反应堆运行方案的根本利益。然而,一方面来自致辐射光谱的推论和另一方面通过电荷交换光谱法(CXS)获得的各个杂质浓度的加权和得出的估计常常不兼容。这是融合血浆诊断中的长期存在的问题。在实验确定$ Z_ {rm eff} $时,对不确定性源及其传播进行严格的分析可以显着地有助于推导$ Z_ {rm eff} $值,并且不确定性降低,这与致辐射和CXS数据一致套。在本文中,即使在数据上存在系统错误的情况下,贝叶斯概率理论仍以集成方法用作强大的工具,可用于推导$ Z_ {rm eff} $时的高级错误分析。提出了一个简单的概率模型来估计$ Z_ {rm eff} $,首先仅假设统计不确定性,然后再考虑系统偏差。所获得的$ Z_ {rm eff} $估计的误差线小于从单独的ms致辐射和CXS测量得出的$ Z_ {rm eff} $值,接近ITER要求。估计显示与所有可用信息一致。另外,通过获取的测量中不同时间片之间的数据一致性要求,可以量化数据上的系统误差。

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