基于凸起余弦滤波器的脉冲整形器的 TOT 方法

IF 0.4 4区 工程技术 Q4 ENGINEERING, MULTIDISCIPLINARY
E. A. Usenko
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引用次数: 0

摘要

摘要 介绍了使用脉冲正弦整形器的时间超过阈值(TOT)方法,该方法基于数学函数凸起余弦(FRC)。FRC 对于 TOT 方法有一个重要的特性--形成一个平滑脉冲,平滑系数和响应时间都具有可变性。在这种情况下,FRC 脉冲的形状与给定时间范围内的输入脉冲作用无关。因此,在 FRC 的基础上,可以创建一个具有预设时间响应的正弦波脉冲整形器,该整形器提供了 TOT 脉冲持续时间对输入电荷的明确依赖性,并通过 FRC 中的最佳频谱滤波改善了精度特性。基于 FRC 的脉冲正弦整形器已成功用于 HADES(德国达姆施塔特,GSI)和 BM&N(杜布纳,JINR)实验的读取系统。读取通道总数超过 5000 个;该方法的误差约为 0.3%。
本文章由计算机程序翻译,如有差异,请以英文原文为准。

The TOT Method with a Pulse Shaper Based on a Raised-Cosine Filter

The TOT Method with a Pulse Shaper Based on a Raised-Cosine Filter

The TOT Method with a Pulse Shaper Based on a Raised-Cosine Filter

The time over threshold (TOT) method that uses a pulse sine shaper, which is based on the mathematical function of the raised cosine (FRC), is described. The FRC has an important property for the TOT method—the formation of a smooth pulse with the variability of both the smoothing coefficient and the response time. In this case, the shape of the FRC pulse is independent of the input pulse action within a given time range. Thus, on the basis of the FRC, it was possible to create a pulse sine shaper with a preset time response, which provided an unambiguous dependence of the TOT-pulse duration on the input charge, and to improve the accuracy characteristics due to optimal spectral filtering in the FRC. A pulse sine shaper based on the FRC was successfully used in the reading systems of the HADES (GSI, Darmstadt, Germany) and BM&N (JINR, Dubna) experiments. The total number of reading channels was more than 5000; the method has an error of ~0.3%.

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来源期刊
Instruments and Experimental Techniques
Instruments and Experimental Techniques 工程技术-工程:综合
CiteScore
1.20
自引率
33.30%
发文量
113
审稿时长
4-8 weeks
期刊介绍: Instruments and Experimental Techniques is an international peer reviewed journal that publishes reviews describing advanced methods for physical measurements and techniques and original articles that present techniques for physical measurements, principles of operation, design, methods of application, and analysis of the operation of physical instruments used in all fields of experimental physics and when conducting measurements using physical methods and instruments in astronomy, natural sciences, chemistry, biology, medicine, and ecology.
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