Abstract
The optimization work of a newly proposed 20-in. photomultiplier tube based on dynode and microchannel plates (Dynode-MCP-PMT) are conducted in this paper. Three-dimensional models are developed in CST STUDIO SUITE to systematically investigate the effects of the size and bias voltage of the two focusing electrodes, dynode and the glass envelop handle based on the Finite Integral Technique and Monte Carlo method. Results predict that the collection efficiency and the transit time spread of the optimized design are substantially improved which are 100% and 3.7 ns.
Similar content being viewed by others
Introduction
Large area photomultiplier tubes based on microchannel plates (MCP-PMTs)1,2,3 are widely used in large scale neutrino and cosmic ray experiments. Large photocathode coverage, high quantum efficiency (QE) and collection efficiency (CE, which is defined as the probability that photoelectrons will land on the effective area of the first dynode) are critical parameters for it. Even so, there is a flaw. Owing to the employment of the coated MCPs, a long tail is observed in the time distribution of the output electrons (TDOE), which deteriorates the MCP-PMT time performance.
To suppress the tail, a novel PMT based on a dynode and a pair of uncoated MCPs (Dynode-MCP-PMT) shown in Fig. 1 is proposed recently. In the Dynode-MCP-PMT, a spherical dynode with two orthogonal openings and a pair of uncoated MCPs are designed as the multiplication system. One of the dynode openings faces to the ellipsoidal glass cavity to collect photoelectrons, the other faces to the MCPs to transport secondaries for further multiplication. Potential applied on the first MCP is higher than that on dynode to generate stronger electric field and attract secondaries. The focusing system includes two electrodes. Electrode I is designed upon the dynode to prevent the electric field generated by MCPs overflowing. Electrode II is a hollowed cylinder to shield the supporting structures and the electrode wires of the multiplication subassembly. Owing to the application of the large opening dynode and the uncoated MCPs, the Dynode-MCP-PMT exhibits outstanding CE performance which is 100%, good transit time spread (TTS, which is defined as the transit time fluctuation of each photoelectron pulse) of 7.2 ns which is pretty good compared to the past observed data (12 ns) in Ref. 2 and 3. Nevertheless, compared to the TTS which less than 5 ns of the traditional dynode PMTs, 7.2 ns is not competitive.
This paper presents the optimization work on the 20-in. Dynode-MCP-PMT aiming to achieve smaller TTS (less than 5 ns) and high CE. Effects of the bias voltage and the size for several components on the electron collection process are systematically investigated.
Theory and simulation details
Simulations are conducted to systemically study the performances including CE and transit time distribution by the 20-in. Dynode-MCP-PMT models.
CST Studio Suite4 is adopted to build the model and calculate the electric fields, electron trajectories, energies and velocities based on the Finite Integral Technique and Monte Carlo method. The feasibility and effectiveness of this simulation approach has already been validated by previous study5,6,7. Particularly, a good agreement was found between the experiments and simulation results in Ref.7 which adopt the same simulation method and the similar model as ours. Photoelectrons impacting on the dynode will excite secondaries. Inspired from previous researches8,9,10,11,12,13,14, present simulation employs the Furman secondary electron emission model15. Three components of secondaris are well simulated including backscattered electrons, rediffused electrons and true-secondary electrons.
Dependence of CE and transit time distribution on the bias voltage and size of the two focusing electrodes, dynode and glass envelop handle is systematically investigated. In the following simulations, photoelectrons are emitted from the entire top hemisphere. Photocathode is applied with 0 V. Potential difference between the photocathode and the first MCP-in is 2000 V. Only one parameter is varied at a time, while the others are kept constant, with values listed in Table 1. Owing to the short distance and high potential difference between the dynode and anode, the electron transit time between them is around several hundred picoseconds and TTS is just tens of picoseconds which thus are negligible. Therefore, optimizing the photocathode to the dynode electron optics system is the focal point in this paper. CE and TTS are evaluated by a 2D monitor which records the electron transit time and position information.
Optimization design and results analysis
Electrode I
The dependence of CE and TTS on the applied voltage (UI) and the inner diameter (DI-in) of the electrode I is well investigated. UI and DI-in are varied from − 600 V to 600 V and 40 mm to 100 mm. Results are graphically represented in Fig. 2 and Fig. 3.
As can be seen in Fig. 2, the tendencies of CE vs. UI and DI-in are similar. With the increases of UI and DI-in, CEs gradually increase until the maximum of 100% at UI = − 200 V and DI-in = 70 mm and then remain constant. Obviously, negative voltage weakens the electric field upon the dynode, which repels a portion of photoelectrons and makes them be attracted by the electrode II. Owing to the 0 V bias voltage, small DI-in not only weakens the electric field upon the dynode, but also interrupt the collection process, which results in the low CE.
TTS vs. UI also has the similar change trend as TTS vs. DI-in. With the increasing UI and DI-in, TTSs gradually decrease until the minimum and then increase slightly, whose reason can be ascribed. As mentioned above, low UI generates weak electric field in which TTS is more affected by the initial momentum of photoelectrons. On the contrary, high UI generates strong field upon the dynode, which enlarges the speed difference between the photoelectrons from the top and other areas of the photocathode, and thus widens TTS. Results show that at UI = 0 V, TTS reaches the minimum value of 5.3 ns. Similarly, DI-in determines the field strength in the PMT and finally affects TTS. The minimum TTS is 4.9 ns at DI-in = 70 mm.
Based on the consideration of both high CE and short TTS, UI = 0 V and DI-in = 70 mm are studied out as the optimized values of electrode I, assuming that other parameter values are fixed as listed in Table 1.
Electrode II
CE and TTS performances for the bias voltage (UII) and diameter (DII) of the electrode II over the ranges of 0 V ≤ UII ≤ 2000 V and 90 mm ≤ DII ≤ 250 mm are studied. Results are exhibited in Fig. 4 and Fig. 5.
Two similar tendencies are observed in Fig. 4. CEs keep 100% until UII = 1600 V and DII = 170 mm, then decrease slightly. It can be seen form the electron trajectories that with the increase of UII and DII, more photoelectrons tend to be attracted by the electrode II, which deteriorates CE.
A declining TTS is observed for increasing UII in Fig. 5. At UII = 2000 V, TTS is the minimum which is 4.6 ns. With the increase of DII, TTS gradually decreases until the minimum of 4.9 ns at DII = 170 mm and then increases. As analyzed in the UI part, DII affects the electric field intensity in the PMT, and thus TTS.
Considering both high CE and short TTS, UII = 1600 V and DII = 170 mm are supposed to be the optimized values, assuming that other parameter values are fixed as listed in Table 1.
Dynode
Diameter of the dynode (Dd) affects the electric field distribution in and upon the dynode. The dependence of CE and TTS on the bias voltage of the dynode (Ud) and Dd is systematically investigated over the ranges of 0 V ≤ Ud ≤ 2000 V and 70 mm ≤ Dd ≤ 130 mm.
Results in Fig. 6 show that Dd has no significant effect on CE. CE remains 100% in the whole interval 0 mm ≤ Dd ≤ 2000 mm. CE stayed at 100% for various Ud except 0 V which is 99.2%.
It is shown in Fig. 7 that TTS gradually decreases to a minimum of 5.3 ns at Ud = 1000 V and then increases to some extent with increasing Ud. The reason is the same as UI’s as mentioned above. In addition, Dd has the similar effects on TTS as DI-in ≥ 70 mm. An increasing TTS (the minimum is 5.3 ns) is observed for the increasing Dd.
Based on above discussion, Ud = 1000 V and Dd = 70 mm are employed as the optimized values for the dynode, assuming that other parameter values are fixed as listed in Table 1.
Glass envelop handle
The inner surfaces of the bottom hemisphere and the handle of the glass envelope are coated with the aluminum thin layer which is electrically connected with the cathode (0 V). Diameter of the glass envelope handle (Dh) impacts the electric field distribution, and thus the time properties and CE. Effects of Dh on CE and TTS are studied in the interval of 180 mm ≤ Dh ≤ 340 mm.
As exhibited in Fig. 8 that CE remains 100% first and then decreases after 300 mm. The reason is similar as DII’s. Besides, a decreasing TTS is observed. The electric field shielded by the glass handle is gradually released with the increase of Dh, which enhances the electric field in the PMT. The strong field reduces the momentum difference of photoelectrons and narrows TTS. Therefore, Dh should be optimized into 300 mm.
The optimized design
Inspired by above simulations, a set geometry and operating parameters of the Dynode-MCP-PMT are proposed for better performance as summarized in Table 2.
Results show that CE of the optimized model is 100%. TTS is 3.7 ns which is less than 5 ns and almost cut the 7.2 ns (before optimization) in half. Besides, the gain of the first dynode is 6.4 which is benefit for the total gain.”
Discussion
The optimization work of the Dynode-MCP-PMT is conducted in this work. The performances of the PMT for a wide range of operating and geometry conditions are systematically investigated. Results show that the optimized CE and TTS are 100% and 3.7 ns at UI = 0 V, DI-in = 70 mm, UII = 1600 V, DII = 170 mm, Ud = 1000 V, Dd = 70 mm and Dh = 300 mm, which are superior to those of the nonoptimized one. The optimization approach will be used as significant guidelines for the development of high-performance PMT.
References
Wang, Y. et al. A new design of large area MCP-PMT for the next generation neutrino experiment. Nucl. Instrum. Methods A 695, 113–117 (2012).
Qian, S. & Liu, S. The R & D of 20 in. MCP-PMTs in China. In Proceedings of the 38th International Conference on High Energy Physics, August 3–10. http://indico.cern.ch/event/432527/contributions/1071941/ (2016).
Brugière, T. The Jiangmen underground neutrino observatory experiment. Nucl. Instrum. Methods A 845, 326–329 (2016).
CST Studio Suite. Comput. Simul. Technol. www.cst.com (2014).
Chen, L. et al. Simulation of the electron collection efficiency of a PMT based on the MCP coated with high secondary yield material. Nucl. Instrum. Methods A 835, 94–98 (2016).
Chen, L. et al. Optimization of the electron collection efficiency of a large area MCP-PMT for the JUNO experiment. Nucl. Instrum. Methods A 827, 124–130 (2016).
Chen, P. et al. Optimization design of a 20-in. elliptical MCP-PMT. Nucl. Instrum. Methods A 841, 104–108 (2017).
Fraser, G. W. The electron detection efficiency of microchannel plates. Nucl. Instrum. Methods A 206, 445–449 (1983).
Ming, Wu. & Kruschwitz, C. A. Monte Carlo simulations of microchannel plate detectors. I. Steady-state voltage bias results. Rev. Sci. Instrum. 79, 073104 (2008).
Price, G. J. & Fraser, G. W. Calculation of the output charge cloud from a microchannel plate. Nucl. Instrum. Methods A 474, 188 (2001).
Guest, A. J. A computer mode 01 channel multiplier plate performance. Acta Electron. 14, 79 (1971).
Burke, E. A. Soft X-ray induced electron emission. Trans. Nucl. Sci. 24, 2505 (1977).
Hill, G. E. Secondary electron emission and surface compositional studies of channel plate glass surfaces. Vacuum 26, 457 (1976).
Chen, L. et al. The gain and time characteristics of microchannel plates in various channel geometries. IEEE Trans. Nucl. Sci. 64, 1080–1086 (2017).
Furman, M. A. & Pivi, M. T. F. Probabilistic model for the simulation of secondary electron emission. Phys. Rev. Spec. Top. 5, 124404 (2002).
Acknowledgements
This study is supported by the National Natural Science Foundation of China (Grant No. 12005083) and the Ph.D. Project supported by the Jinling Institute of Technology (Grant No. jit-b-201837).
Author information
Authors and Affiliations
Contributions
L. C and X. W wrote the main manuscript text, Y. W., J. Y., J. Q., F. Z , J. T. and L. T.prepared figures 1-8, J. H. and Q. W. prepared table 1. All authors reviewed the manuscript.
Corresponding author
Ethics declarations
Competing interests
The authors declare no competing interests.
Additional information
Publisher's note
Springer Nature remains neutral with regard to jurisdictional claims in published maps and institutional affiliations.
Rights and permissions
Open Access This article is licensed under a Creative Commons Attribution 4.0 International License, which permits use, sharing, adaptation, distribution and reproduction in any medium or format, as long as you give appropriate credit to the original author(s) and the source, provide a link to the Creative Commons licence, and indicate if changes were made. The images or other third party material in this article are included in the article's Creative Commons licence, unless indicated otherwise in a credit line to the material. If material is not included in the article's Creative Commons licence and your intended use is not permitted by statutory regulation or exceeds the permitted use, you will need to obtain permission directly from the copyright holder. To view a copy of this licence, visit http://creativecommons.org/licenses/by/4.0/.
About this article
Cite this article
Chen, L., Wang, X., He, J. et al. Optimization design of the large area Dynode-MCP-PMT. Sci Rep 12, 10445 (2022). https://doi.org/10.1038/s41598-022-14671-3
Received:
Accepted:
Published:
DOI: https://doi.org/10.1038/s41598-022-14671-3
Comments
By submitting a comment you agree to abide by our Terms and Community Guidelines. If you find something abusive or that does not comply with our terms or guidelines please flag it as inappropriate.