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Stopping power and energy loss straggling of thin Formvar foil for 0.3-2.7 MeV protons and alpha particles

机译:用于0.3-2.7 MeV质子和α粒子的Formvar薄箔的停止功率和能量损耗散乱

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摘要

Stopping power and energy loss straggling data for protons (~1H ~+ ) and alpha particles (~4He~+) crossing Formvar thin polymeric foils (thickness of ~0.3 μm) have been measured in the energy range (0.3-2.7) MeV by using the indirect transmission technique. The determined stopping power data were compared to SRIM-2010, PSTAR or ASTAR calculation codes and then analyzed in term of the modified Bethe-Bloch theory to extract the target mean excitation and ionization potential . A resulting value of ≈ (69.2 + 1.8) eV was deduced from proton stopping data. The measured straggling data were corrected from surface roughness effects due to target thickness inhomogeneity observed by the atomic force microscopy (AFM) technique. The obtained data were then compared to derived straggling values by Bohr's and Bethe-Livingston's classical theories or by Yang's empirical formula. A deviation of ~(40)%-80% from the Bohr's straggling value has been observed for all reported energies, suggesting that the Bohr theory cannot be correctly applied to describe the electronic energy loss straggling process with the used low thickness of Formvar foil. The inner-shell contribution of target electrons to energy loss process is also advanced to explain the observed deviation from experiment in case of He~+ ions. Finally, the reliability of Bragg's additivity rule was discussed in case of stopping power and straggling results.
机译:质子(〜1H〜+)和α粒子(〜4He〜+)跨过Formvar薄聚合物箔(厚度〜0.3μm)的停止功率和能量损耗散乱数据已在(0.3-2.7)MeV的能量范围内进行了测量使用间接传输技术。将确定的制动功率数据与SRIM-2010,PSTAR或ASTAR计算代码进行比较,然后根据改进的Bethe-Bloch理论进行分析,以提取目标平均激励和电离势。从质子停止数据推导得出结果值≈(69.2 + 1.8)eV。根据原子力显微镜(AFM)技术观察到的目标厚度不均匀性引起的表面粗糙度影响,校正了测得的散乱数据。然后,通过Bohr和Bethe-Livingston的经典理论或通过Yang的经验公式,将获得的数据与导出的散布值进行比较。对于所有报告的能量,已经观察到与玻尔散乱值有〜(40)%-80%的偏差,这表明玻尔理论不能正确地用于描述使用过低厚度的Formvar箔片的电子能量散失散逸过程。目标电子对能量损失过程的内壳贡献也得到了提高,以解释在He〜+离子情况下观察到的偏离实验的情况。最后,讨论了在停止功率和散乱结果的情况下布拉格可加性规则的可靠性。

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