论文标题
在平面钻石和硅单晶上引导实验,来自Mainz Microtron Mami的电子
Channeling experiments at planar diamond and silicon single crystals with electrons from the Mainz Microtron MAMI
论文作者
论文摘要
即使在180 meV的梁能量下,也观察到(110)电子单晶中电子的平面通道的线结构。该观察结果促使我们启动切换长度测量作为光束能量的功能,因为预计通道电位中量子状态的占用有望增强翻流长度。由于晶体厚度的函数,测量了由于Bremsstrahung Photon的发射而产生的高能量损耗信号,其通道的一半和855 MeV电子的发射量为450和855 MeV电子。分析需要从Fokker-Planck方程的数值解中提取的其他假设。提出了钻石的初步结果。此外,我们重新分析了先前在195至855 MeV之间在Mainz Microtron Mami上进行的硅单晶上的切换长度测量值,我们得出的结论是,我们的实验数据集的质量不足以在解剖长度上得出确定的确定结论。我们的实验结果低于Fokker-Planck方程的预测,而略高于A. V. Korol和A. V. Solov'yov等人的仿真计算结果。根据MBN Explorer仿真软件包。我们以某种方式保守地得出结论,基于Fokker-Planck方程的渐近切道长度的预测代表上限。
Line structures were observed for (110) planar channeling of electrons in a diamond single crystal even at a beam energy of 180 MeV. This observation motivated us to initiate dechanneling length measurements as function of the beam energy since the occupation of quantum states in the channeling potential is expected to enhance the dechanneling length. High energy loss signals, generated as a result of emission of a bremsstrahlung photon with about half the beam energy at channeling of 450 and 855 MeV electrons, were measured as function of the crystal thickness. The analysis required additional assumptions which were extracted from the numerical solution of the Fokker-Planck equation. Preliminary results for diamond are presented. In addition, we reanalyzed dechanneling length measurements at silicon single crystals performed previously at the Mainz Microtron MAMI at beam energies between 195 and 855 MeV from which we conclude that the quality of our experimental data set is not sufficient to derive definite conclusions on the dechanneling length. Our experimental results are below the predictions of the Fokker-Planck equation and somewhat above the results of simulation calculations of A. V. Korol and A. V. Solov'yov et al. on the basis of the MBN Explorer simulation package. We somehow conservatively conclude that the prediction of the asymptotic dechanneling length on the basis of the Fokker-Planck equation represents an upper limit.