再访广岛
【德】麦考·帕默 著
郎伦友 译
第六章 第二节
6.2 低能中子诱导的同位素的检测
这类同位素包括钴60、铕152和铕154、氯36以及钙41 。所有这些同位素的前体核素都能有效地俘获热中子,同时也能俘获高能中子,只是效率略有不同;这些比较细微的差别将在下文考虑。现在重要的是,根据T65D这些同位素每一个都应该显示出接近200米的松弛长度,但根据DS02,最多155米。
对于这类同位素,首先进行研究的是钴60 。一些检测在1960年代就已经进行了,并作为支持T65D方案的证据加以引用。【80】(脚注3)关于其他同位素的研究,只是在洛伊和门德尔松的修订剂量测定方案【90】初次公布之后才开始的,这个方案在DS02的报告发表之前变为了DS86。(尽管这里讨论的数据有些来自DS02的报告。【87】)这些研究有一些在表6.1中进行了归纳。
表6.1 广岛的中子辐射:根据DS02报告【87】之前的研究确定的松弛长度。松弛长度(λ)的值根据所列的参考文献中报告的表格(如果适用)或图表数据确定,使用图6.1的程序说明。拟合中使用了可用的误差估计值。
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中子能量 样品类型 样品数量 λ(米) 参考文献
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慢 建筑钢材中的钴60 4 183 【80】
建筑钢材中的钴60 9 220 【87第461页】
岩石和瓦中的铕152 5 203 【92】
岩石和瓦中的铕152 14 184 【93】
岩石和瓦中的铕152 79 173 【94】
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快 缘子的硫中的磷32 18 2196 【87第645-8页】
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表6.1列出了钴60和铕152的研究结果,我们能够计算出平均松弛长度为192米。显然这与 T65D的198米的值拟合比我们预期的DS02剂量测定方案的155米的值拟合好得多。
虽然表6.1没有包括全部可以找到的钴60和铕152的数据,但类似的结论可以从其他几项研究中得出,这些研究用这些同位素和其他同位素进行了额外检测。 在一篇关于从广岛采集的岩石和混凝土样品中由中子俘获生成的氯36的实验论文中,(脚注4)斯特劳默等人【96】也给出了以前发表的报告的其他十种同位素的概述,其中有一些包括在这里的表6.1中。当把所有研究数据放到一起的时候,检测到的放射性与用DS86 计算所预测的放射性比例的趋势是随着距爆炸中心的距离增大而系统性地上升。(见图6.4)斯特劳默等人绘制的斜线横贯它们的图表,松弛长度为227米。(脚注5)
图6.4 测量的中子放射性与作为离爆炸中心距离(斜线距离)函数而计算的中子放射性 的比率。源自斯特劳默等人【96】的图1。
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)
Measured/calculated:测量/计算;Slant range(M):斜线距离(米);152Eu:铕152;154Eu:铕154;60Co:钴60;36Cl:氯36。
这个预期的中子放射性计算是由那些作者根据当时的DS86剂量测定方案完成的。作者们根据十个不同的研究确定它们的数据点。他们使用的各种同位素如图所示。
所以总的来讲,检测结果清楚地表明一个松弛长度与T65D剂量长度方案假设的松弛长度相似。应该注意的是,这些检测结果与三种不同的化学元素(钴、铕和氯)有关。同时,观察到的趋势不能归因于样品受到外来放射性的污染,也不是来自它们的放射性渗漏,正如在氯的案例中所声称的那样(见6.5.1一节),因为这样的效应只干扰某些元素,而不干扰其他元素。
根据这些发现,放弃T65D以支持DS86/DS02是一步方向上的错误。当然,高得多的松弛长度与在硫的放射性研究中所获得的任何一种剂量测定方案都不是完全协调的。(见表6.1)这些检测结果可能有什么问题呢?
【脚注】
3:第五章也有同一篇论文报告的检测数据。
4:由于氯36是长半衰期和相应的低放射性,因此它是用质谱法测定的。对钙41也采用同样的方法,例如鲁姆等人【95】对钙的检测。
5:这个预测为DS86中的热光子估计了一个139米的松弛长度,这个长度与官方DS86报告中的一个图表一致,那个图表表明中子诱发的铕152的放射性对计算距离的依赖性。【91.第199页】注意图6.4中的对数Y轴,那条笔直的趋势线实际上是一个指数函数。它的指数是(1/139m—1/λ)×d,这里的d是与爆炸中心的距离,λ是“真实”的松弛长度。
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