Electron beam studies of light collection in a scintillating counter with embedded wavelength-shifting fibers
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Electron beam studies of light collection in a scintillating counter with embedded wavelength-shifting fibers M. Laußa,1 , P. Achenbacha,b,c,∗, S. Aulenbachera , M. Balld , I. Beltschikowa , arXiv:2101.06122v2 [physics.ins-det] 25 Jan 2021 M. Birotha , P. Brande , S. Caiazzaa , M. Christmanna,b , O. Corella , A. Deniga,b,c , L. Doriaa,c , P. Drexlera , J. Geimera , P. Gülkera , M. Kohlf , T. Kolarg , W. Lautha , M. Litticha , M. Lupbergeri , S. Lunkenheimera , D. Markusa , M. Mauchb , H. Merkela,c , M. Mihovilovičg,h , J. Müllera , B. S. Schlimmea , C. Sfientia,c , S. Šircag,h , S. Stengela , C. Szyszkaa , S. Vestricke , for the MAGIX Collaboration a Institut für Kernphysik, Johannes Gutenberg-Universität, 55099 Mainz, Germany b Helmholtz Institute Mainz, GSI Helmholtzzentrum für Schwerionenforschung, Darmstadt, Johannes Gutenberg-Universität, 55099 Mainz, Germany c PRISMA+ Cluster of Excellence, Johannes Gutenberg-Universität, 55099 Mainz, Germany d Helmholtz-Institut für Strahlen- und Kernphysik, Rheinische Friedrich-Wilhelms-Universität Bonn, 53115 Bonn, Germany e Institut für Kernphysik, Westfälische Wilhelms-Universität Münster, 48149 Münster, Germany f Department of Physics, Hampton University, Hampton, Virginia 23668, USA g Jožef Stefan Institute, 1000 Ljubljana, Slovenia h Faculty of Mathematics and Physics, University of Ljubljana, 1000 Ljubljana, Slovenia i Physikalisches Institut, Rheinische Friedrich-Wilhelms-Universität, 53115 Bonn, Germany Abstract The light collection of several wavelength-shifting fiber configurations embed- ded in a box-shaped plastic scintillating counter was studied by scanning with minimum ionizing electrons. The light was read out by silicon photomultipliers at both ends. The light yield produced by the 855-MeV beam of the Mainz Mi- crotron showed a strong dependence on the transverse distance from its position to the fibers. The observations were modeled by attributing the total light yield to the collection of diffuse light inside the counter and of direct light reaching a fiber. The light collection with fibers was compared to that of a scintillating ∗ Corresponding author at: Institut für Kernphysik, Johannes Gutenberg-Universität, 55099 Mainz, Germany. Email address: achenbach@uni-mainz.de (P. Achenbach) 1 Part of master thesis. Preprint submitted to Nucl. Instrum. Methods Phys. Res. A January 27, 2021
counter without fibers. These studies were carried out within the development of plastic scintillating detectors as an active veto system for the DarkMESA electron beam-dump experiment that will search for light dark matter particles in the MeV mass range. Keywords: Plastic scintillating counter, Wavelength-shifting fiber, Light yield, Silicon photomultiplier (SiPM), Electron beam tests 1. Introduction The Johannes Gutenberg University Mainz is currently constructing the new continuous-wave multi-turn electron linac MESA (Mainz Energy Recovering Su- perconducting Accelerator) on the Gutenberg Campus [1]. For the DarkMESA experiment, the high-power beam dump of the accelerator will be used as a target for the possible production of dark sector particles in the MeV mass range [2, 3]. Once discovered, these could provide information on the structure of dark matter, which makes up a large proportion of our universe [4]. The detector concept of the DarkMESA experiment will implement electro- magnetic calorimeters surrounded by active veto counters. These calorimeters will detect the transferred energy in elastic scattering of the dark sector par- ticles off atomic-shell electrons [5], where the energy range is defined by the 150 MeV energy of the electron beam. The detector site will be heavily shielded from the beam so that practically all beam-related Standard Model particles will be blocked. It will be crucial for this experiment that cosmogenic parti- cles leading to background events are vetoed with a high detection efficiency and homogeneity. The planned veto detector system will consist on the order of 80 plastic box-shaped scintillating counters each of 2 cm thickness and ap- proximately 5000 cm2 in area, arranged in two layers, and read out by silicon photomultipliers (SiPMs), the latter possibly connected to wavelength-shifting (WLS) fibers for an enhanced light collection. Sheets of lead, between an in- ner and an outer veto layer, will prevent low-energy γ-rays from reaching the calorimeter. This design for a veto system in the search for dark matter at ac- 2
celerators follows the approach of the BDX Experiment at the Thomas Jefferson National Accelerator Facility (JLab) in the USA [6, 7]. This paper describes studies of prototype counters for the DarkMESA veto system in the 855-MeV electron beam of the Mainz Microtron (MAMI). A scin- tillation counter, in which different configurations of fibers were embedded, is described in Section 2, the electron beam tests are presented in Section 3, the light collection is discussed and modeled as a function of the transverse distance from the beam position to the fibers in Section 4, and the conclusions are given in Section 5. 2. Description of the scintillation counters 50 mm 100 mm 150 mm 200 mm Figure 1: Photograph of one of the two polished read-out ends of the studied scintillation counter with WLS fibers. Configurations from left to right: round fiber of 1-mm diameter, round fiber of 1.5-mm diameter, square fiber of 2-mm edge length, 2 × 2 matrix of four round fibers of 1-mm diameter each. Two identical scintillation counters of type EJ-200 from Eljen Technology [8] with dimensions of 50 × 25 × 2 cm3 were studied. The opposite ends of the counters were each read out by four independent 6 × 6 mm2 SiPMs of type J- Series 60035 from SensL [9]. Parallel grooves of 2.5 × 2.5 mm2 cross section were milled into the surface of one counter, so that fibers could be placed into these grooves, which were then filled with optical cement of type EJ-500 from Eljen Technology. The protruding ends of the fibers were cut off and the two readout sides of the counter were polished. Four different fiber configurations were realized: Ch0 Round fiber of 1-mm diameter of type BCF-92 from Saint Gobain Crys- 3
e- SiPMs Wavelength-shifting fiber Photons trapped by total reflection γ γ γ Photons reflected at boundary Readout board with SiPMs Photons leaving scintillator Figure 2: Schematic view of how a WLS fiber is influencing the collection of scintillation light that is produced by a minimum ionizing electron beam penetrating the active volume of a counter. The scintillation counters in this study had dimensions of 50 × 25 × 2 cm3 . The light was read out using four SiPMs mounted on a readout board on each of the two opposing ends. tals [10] Ch1 Round fiber of 1.5-mm diameter of type Y-11 (200) MJ from Kuraray [11] Ch2 Square fiber of 2-mm edge length of type BCF-20 from Saint Gobain Crystals [10] Ch3 2 × 2 matrix of four round fibers, bundled together, of 1-mm diameter of type BCF-92 from Saint Gobain Crystals [10] A photograph of one of the finished read-out ends with the fibers can be seen in Fig. 1. A schematic view of the readout concept for the scintillation light is presented in Fig. 2. The readout board with the SiPMs and the front-end electronics are shown in Fig. 3. These boards were pushed onto the ends of the scintillation counters by a mechanical support. Optical grease was used to ensure optimal coupling of the SiPMs with these end. To increase the collection of light, the scintillation counter was wrapped with aluminum-coated Mylar foil. 4
SiPM SiPM SiPM SiPM (a) Top layer PreAmp OpAmp DAC (b) Bottom layer SiPM DAC PreAmp OpAmp (c) Electronic circuit diagram Figure 3: Photographs of the top and bottom layer of the readout board and the electronic circuit diagram. The board has a cross section of 1 × 25 cm2 . (a) Top layer. Four SiPMs with 6 × 6 mm2 active area, connected with the fast output. (b) Bottom layer. PreAmp (one per SiPM): Signal preamplifier based on the gain block AD8354 with a transimpedance gain of Z = 500 Ω and high analog bandwidth; OpAmp (one per SiPM): Non-inverting high-voltage operational amplifier circuit with current-limiting resistor for generating the bias voltage from an adjustable reference voltage; DAC (one per board): Digital-to-analog converter for setting the individual values for the reference voltages and thus the bias voltages. (c) Electronic circuit diagram. 5
Left side SiPMs 250 225 mm 1 mm 200 Ch3 L3 Ø 1 mm × 4 150 Ch2 L2 □ 2 mm 100 Ch1 L1 Ø 1.5 mm 50 Ch0 L0 Ø 1 mm 0 [mm] Figure 4: Schematic view of the electron beam positions (black crosses) on the 250-mm wide scintillation counter with fibers separated by 50 mm. Near each fiber nine positions with a pitch interval of 1 mm were scanned at a distance of 225 mm from the read-out side. The two dashed, perpendicular lines indicate the symmetry axes of the counter. The SiPMs of the four channels Ch0 to Ch3 at the left side are labeled L0 to L3 . On the right, the relative scanning positions with respect to the fiber are shown in the enlarged view. Left side SiPMs Right side SiPMs 250 225 Ch3 L3 R3 Ch2 L2 R2 125 Ch1 L1 R1 Ch0 L0 R0 25 0 [mm] 0 mm 500 mm Figure 5: Schematic view of the electron beam positions (black crosses) on the 250-mm wide scintillation counter without fibers for the reference measurements. Three positions with a pitch interval of 100 mm were scanned at a distance of 225 mm from the read-out side. Seven additional measurements were taken along the central longitudinal axis. The two dashed, perpendicular lines indicate the symmetry axes of the counter. The SiPMs of the four channels Ch0 to Ch3 at the left and the right side are labeled L0 to L3 , respectively R0 to R3 . 6
3. Electron beam tests of the scintillation counters In separate beam tests, electrons of 855 MeV energy from the Mainz Mi- crotron MAMI were precisely pointed to a set of positions on the top of one of the scintillation counters. The detector was placed in a dark box to shield it from external light sources and the whole setup was supported by a remotely steerable x-y table. The beam position relative to the counter was determined by a small, separate scintillation detector located in the center position. To study the light collection of the different configurations as a function of the transverse distance from the electron beam to a fiber, a scan parallel to the read-out side of the counter was performed as depicted in Fig. 4. For reference, corresponding measurements were performed with the scintillation counter without embedded fibers. Three positions of the electron beam at the same distance from the read-out side were scanned as seen in Fig. 5. All SiPMs were operated at a bias voltage of Vbias = 27.5 V. For this type of SiPM, this value corresponds to an overvoltage of VOV ∼ 3 V. The signals of the SiPMs were analyzed by a charge-sensitive ADC of type 2249A from LeCroy with a sensitivity of 0.25 pC per ADC channel. The trigger signal for the data acquisition was realized by forming the analog sum of the non-amplified signals from all the SiPM channels. The ADC pedestals in the charge spectra were determined in separate measurements. 4. Analysis and modeling of the light yield 4.1. Calibration of the charge spectra To convert the ADC values into the light yield expressed as an absolute number of photoelectrons (pe), each SiPM was exposed to short LED light pulses, which statistically guaranteed a Poisson distributed number of photons per pulse which was sufficiently large to be in the Gaussian limit. Consequently, the resulting charge spectra showed symmetric peaks. If one assumes that the width of such a peak is caused by statistical fluctuations only, it follows that 7
√ √ σ/n̂ = λ/λ = 1/ λ , where n̂ is representing the position of the peak max- imum, σ the peak width, and λ being the mean and variance of the Poisson distribution for the number of pe, i.e. the light yield. Including the subtraction of the measured pedestals in the charge spectra leads to the relation: q 2 σ 2 − σped 1 =√ , (1) n̂ − n̂ped λ where n̂ped and σped are the position and width of a fit to the pedestal peak with a Gaussian distribution. The conversion factors ci of calibrated ADC channels (#Ch) per pe were determined for each SiPM at Vbias = 27.5 V from the calibrated peak positions n̂calib = (n̂ − n̂ped ) · κi . The damping factors κi needed to be included for each one of the eight SiPMs to account for signal losses through the cable pathways. They were determined by sending a well-defined amount of charge in pulses of a high precision frequency generator of type 81160A from Keysights Technologies through the signal pathways to the ADC. Finally, the mean number of pe from the charge spectra of interest is given by λ = (n̂peak − n̂ped ) · κi /ci . Figure 6 shows a typical ADC spectrum of a single SiPM, recorded when the scintillation light was produced by the electron beam penetrating the counter. The observed asymmetric peak shape was similar in both the fiber and the reference measurements. It could be explained by an asymmetric energy-loss distribution, or by signal pile-up with dark counts and afterpulses, especially as the probability for afterpulses in SiPMs increases with intensity. The peak could be well described by a modified Gaussian distribution whose width parameter σ increased linearly above the maximum position n̂. 4.2. Reference light yield from a counter without fibers For a counter without fibers, the measured light yield was approximately constant for beam positions along the transverse axis: the four inner SiPMs (Ch1 and Ch2, left and right) showed a variation of less than 1 %, while the four outer SiPMs (Ch0 and Ch3, left and right) showed a decrease or increase of not more than 3 %. The mean value of λref = (24.7 ± 0.3) pe was then used as a 8
χ2 / ndf 1263 / 308 Number of Events 2500 2500 Area Σ 9.476e+04 ± 3.032e+02 Position n 72 ± 0.1 2000 2000 Width σ0 14.57 ± 0.05 Number of Events 1500 s-Param 0.2004 ± 0.0007 1500 dn 1000 1000 500 500 0 0 50 100 150 200 250 Charge [#Ch] 0 0 50 100 150 200 250 Charge [#Ch] Figure 6: Typical asymmetric ADC spectrum (#Ch = b 0.25 pC) for a single SiPM recorded when the minimum ionizing electron beam penetrated the counter in a distance of 225 mm from the read-out side. A scintillation counter without embedded fibers was used and the light yield was λ ' 25 p e . The peak could be well described by a modified Gaussian distribution whose width parameter σ increased linearly above the maximum position n̂. reference value for the light yield from such a counter. These observations could be explained by light being produced in a thin counter that will get distributed almost homogeneously over the volume due to the many internal reflections. The observations also motivate the following expectation for the counter with fibers: A fiber collects some of this diffuse light, so that one contribution to the light yield from a fiber should be a constant or varying only slowly with respect to the transverse direction. The attenuation of the light along the central longitudinal axis was deter- mined by the eight measurements indicated in Fig. 5. For beam positions at distances of more than 20 cm from the read-out side, no significant difference between the four channels of either side was found. The observed attenua- tion was less than 5 %/cm, being consistent with the light attenuation length Λatt = 260 cm provided by the manufacturer of the scintillating material [8]. 9
50 L0 L1 ( ( 1mm) 1.5mm) L2 ( 2mm) 45 L3 ( 1mm × 4) Mean intensity [pe] 40 Wide-range distrib. 35 30 25 20 15 0 50 100 150 200 250 Beam position on vertical axis [mm] (a) Left end SiPMs 50 R0 R1 ( ( 1mm) 1.5mm) R2 ( 2mm) 45 R3 ( 1mm × 4) Mean intensity [pe] Wide-range distrib. 40 35 30 25 20 15 0 50 100 150 200 250 Beam position on vertical axis [mm] (b) Right end SiPMs Figure 7: Mean intensity in units of pe for each SiPM connected to a fiber as a function of the transverse position of the beam. The light yield was reduced by approximately 10 % when the beam was located at the grooves in the scintillation counter and was increased by approximately 20 to 40 % when the beam was located close to a fiber. The curves show the model description for the light yield (full line), that includes a wide distribution (dashed line). (a) Left end SiPMs. (b) Right end SiPMs. 10
4.3. Light yield from a counter with fibers Figure 7 shows the light yield from a counter with fibers as a function of the transverse position of the beam. The uncertainties include the statistical errors and a 2 % systematic uncertainty from the fitting and calibration procedures. For all channels, the mean intensity across the whole transverse width of the counter showed a broad peak on top of a wide distribution, with the maximum position of the peak at the respective fiber position. As each fiber was placed in a groove of 2.5 mm depth, the reduced thickness of the scintillating material implied a local decrease in scintillation light at these positions. In case of the square fiber, a scintillation of the fiber was observed for direct electron beam exposure. To model these observations, different descriptions of the wide distribution, the broad peak, and the local structure at the fiber positions were tested. It was found, that the wide distribution for the central SiPM positions was best described by a small increase when approaching the sides of the counter to accommodate for reflected light, while a constant was sufficient for the outer SiPMs. For the broad peaks, a Gaussian and a Lorentz distribution were tested. To describe the local structures at the fiber positions, a sinc function, the second derivative of a Gaussian function, and a Gaussian function were tested. The best simultaneous fit to all data points from one SiPM was found with a linear combination of the wide distribution, four Gaussian distributions at the four grooves, and one Gaussian distribution for the broad peak. This model resulted in a statistically acceptable χ2 for a reasonably low number of fitted parameters, except for the 1-mm fiber. The best parameter values and the χ2 /n.d .f . as a goodness of the fit are listed in Table 1, where the number of degrees of freedom (n.d.f. = 21) equals the number of scanned beam positions minus the number of fitted parameters. The nominal position of each fiber was determined by taking the mean value of all eight extremal positions from both ends, left and right, of the counter. Within the context of the model, the light yield of the counter with fibers can be interpreted as composed of two contributions: 11
Table 1: Mean intensities from the model description for each pair of SiPMs from the left and the right side connected to a fiber in comparison with the reference value from the counter without fibers. Within the context of the model, the far intensity quantifies the collection of diffuse light and the peak intensity quantifies the direct light reaching a fiber. The near intensity is the sum of these two contributions and thereby is a measure of the light yield when light is being produced in closest proximity of a fiber position. Channel Far (pe) Peak (pe) Near (pe) χ2 /n.d.f. Left Right Ch0 (∅ 1 mm) 18.2 ± 0.5 4.3 ± 0.8 22.5 ± 0.9 2.3 2.0 Ch1 (∅ 1.5 mm) 31.4 ± 1.1 10.9 ± 0.2 42.3 ± 1.1 1.0 1.1 Ch2 ( 2 mm) 22.3 ± 1.0 7.1 ± 0.1 29.4 ± 1.0 1.3 1.4 Ch3 (∅ 1 mm × 4) 21.8 ± 1.0 9.9 ± 0.8 31.7 ± 1.3 1.3 1.6 Reference (no fibers) 24.7 ± 0.3 corrected: 21.6 ± 0.3 1. One contribution to the collected light has a very weak dependence on its point of origin. 2. Another contribution to the collected light has a strong and peaking de- pendence on its point of origin. The first contribution could be explained in analogy to the case of the counter without fibers. A fiber collects a certain fraction of the diffuse light, so that this contribution to the light yield would stay approximately constant along the transverse length of the counter for each SiPM. The second contribution could be explained by light directly emitted into the solid angle covered by a fiber. This contribution increases as the position of the light production gets closer to the fiber. As can be seen from the comparison in Table 2, the fiber with a diameter of 1.5 mm was improving the collection of diffuse light, whereas the other fibers had a negative impact on the light collection when the light was produced at a distance of 10 cm or more from the respective fiber. Although the square fiber had an edge length of 2 mm, it did not perform as well as the 1.5-mm fiber. The 12
Table 2: Contrast and relative intensity differences between the scintillation counter with fibers and the reference counter without fibers, when the correction for missing scintillating material was taken into account. The far and peak intensities are explained in the text. The contrast is defined as peak intensity divided by far intensity. Channel Contrast (%) ∆ Far (%) ∆ Peak (%) Ch0 (∅ 1 mm) 24 ± 4 −26 ± 2 4±6 Ch1 (∅ 1.5 mm) 35 ± 2 27 ± 5 96 ± 7 Ch2 ( 2 mm) 32 ± 2 −10 ± 4 36 ± 5 Ch3 (∅ 1 mm × 4) 45 ± 4 −12 ± 4 47 ± 8 light yield increased when the light was produced successively closer to each respective fiber and at the closest proximity it surpassed the light yield of the reference counter without fibers. To compare the maximum possible light yield of a fiber configuration with the reference measurement, the missing scintillating material in the groove needed to be taken into account. Therefore, the reference light yield was corrected by the factor (20 − 2.5)/20 mm/mm ≈ 88 %, yielding λref = (21.6 ± 0.3) pe, see last line in Table 1. The relative difference was largest for the 1.5-mm fiber reaching almost 100 %, whereas for the 1-mm fiber, the light yield did not increase significantly. An increase in light yield by using WLS fibers always comes at the expense of the homogeneity of light collection in varying the transverse distance from the point of origin to the fibers when the light production is located in sufficient distance from the read-out side. This contrast was quantified by the additional light collected from an origin near the fiber with respect to an origin far from the fiber. It was found to be in the range 24 to 45 %. 5. Conclusions In nuclear and particle physics it is well known that the combination of WLS fibers with a SiPM readout is a viable option for the operation of a scintillation 13
counter [12, 13]. This work has shown that, e.g., a WLS fiber with a round geometry and a diameter of 1.5 mm significantly increases the light yield from a box-shaped counter of 2 cm thickness. Conversely, fibers with smaller diameters can be detrimental to the light yield. Such configurations cannot compensate for the missing scintillation material in the groove. Furthermore, a bundle of thin fibers was shown to be inferior to a single fiber with a larger diameter. These observations were modeled by attributing the total light yield to the sum of two contributions: the collection of diffuse light inside the counter and of direct light reaching a fiber. The high contrast in WLS fiber configurations, i.e., a strong dependence of the light yield on the point of origin of the scintillation light, leads to complica- tions in the interpretation of the SiPM output signals. For the BDX Experiment at JLab, a detailed description of the counter geometry and the photoelectron response needed to be implemented in a simulation framework to account for these complications [7]. On the other hand, the position sensitivity could have a positive effect, for instance to determine the position within the scintillator with an increased resolution when considering signal intensities of multiple SiPMs. To avoid the high contrast and other issues that surround WLS fiber con- figurations, the planned veto counters for the DarkMESA experiment will be constructed without embedded fibers. The design of the readout board was optimized for this application and incorporates now nine instead of four SiPMs, thereby increasing the total light yield, improving the uniformity at the read-out ends, and retaining the relative ease of construction of the veto system. 14
CRediT authorship contribution statement M. Lauß: Conceptualization, Formal analysis, Investigation, Methodology, Review & Editing, Software, Visualization, Writing – Original Draft. P. Achen- bach: Conceptualization, Formal analysis, Funding acquisition, Investigation, Methodology, Project administration, Review & Editing, Supervision, Writ- ing – Original Draft. S. Aulenbacher: Review & Editing. M. Ball: Re- view & Editing. I. Beltschikow: Investigation, Review & Editing, Software. M. Biroth: Conceptualization, Formal analysis, Investigation, Methodology, Review & Editing & Editing, Visualization. P. Brand: Review & Editing. S. Caiazza: Review & Editing. M. Christmann: Conceptualization, Inves- tigation, Methodology, Review & Editing. O. Corell: Resources, Review & Editing. A. Denig: Funding acquisition, Project administration, Review & Editing. L. Doria: Funding acquisition, Project administration, Review & Editing. P. Drexler: Investigation, Review & Editing, Software. J. Geimer: Review & Editing. P. Gülker: Investigation, Review & Editing. M. Kohl: Review & Editing. T. Kolar: Review & Editing. W. Lauth: Conceptual- ization, Investigation, Resources, Review & Editing. M. Littich: Review & Editing. M. Lupberger: Review & Editing. S. Lunkenheimer: Review & Editing. D. Markus: Review & Editing. M. Mauch: Review & Editing. H. Merkel: Funding acquisition, Project administration, Resources, Review & Editing. M. Mihovilovič: Review & Editing. J. Müller: Review & Edit- ing. B. S. Schlimme: Funding acquisition, Project administration, Review & Editing. C. Sfienti: Funding acquisition, Review & Editing. S. Širca: Review & Editing. S. Stengel: Review & Editing. C. Szyszka: Review & Editing. S. Vestrick: Review & Editing. Acknowledgments The authors would like to thank the MAMI operators, technical staff, and the accelerator group for their excellent work. We also thank P. L. Cole for language editing the manuscript. 15
This work was supported by the PRISMA+ Cluster of Excellence “Pre- cision Physics, Fundamental Interactions and Structure of Matter”, and by the Helmholtz-Gemeinschaft Deutscher Forschungszentren (HGF) with a HGF- Exzellenznetzwerk. References [1] F. Hug, K. Aulenbacher, R. Heine, B. Ledroit, D. Simon, MESA — an ERL project for particle physics experiments, in: Proc. Linear Accelera- tor Conference (LINAC2016), East Lansing, MI, USA, 25 – 30 September 2016, 2017, pp. 313–315, http://dx.doi.org/10.18429/JACoW-LINAC2016- MOP106012. [2] L. Doria, P. Achenbach, M. Christmann, A. Denig, P. Gülker, H. Merkel, Search for light dark matter with the MESA accelerator, in: Proc. 13th In- ternational Conference on the Intersection of Particle and Nuclear Physics (CIPANP18), Palm Springs, CA, USA, 29 May – 3 June 2018, 2018, http://arxiv.org/abs/1809.07168. [3] L. Doria, P. Achenbach, M. Christmann, A. Denig, H. Merkel, Dark matter at the intensity frontier: The new MESA electron accelerator facility, in: Proc. Alpine LHC Physics Summit 2019 (ALPS 2019), Obergurgl, Austria, 22 – 27 April 2019, 2019, http://arxiv.org/abs/1908.07921. [4] J. D. Bjorken, R. Essig, P. Schuster, N. Toro, New fixed-target experi- ments to search for dark gauge forces, Phys. Rev. D 80 (2009) 075018, http://dx.doi.org/10.1103/PhysRevD.80.075018. [5] M. Christmann, P. Achenbach, S. Baunack, P. Burger, A. Denig, L. Doria, F. Maas, H. Merkel, Instrumentation and optimiza- tion studies for a beam dump experiment (BDX) at MESA — DarkMESA, Nucl. Instrum. Methods Phys. Res. A (2019) 162398, http://dx.doi.org/10.1016/j.nima.2019.162398. 16
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