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准确测量气态靶区的有效靶原子密度能够提升离子与气体和离子与等离子体靶相互作用实验结果的精度和对物理过程的认识.实验中利用离子加速器引出的100 keV质子束穿过一定长度的氢气靶,对质子的剩余能量进行了精确测量,获得了在气体靶内的质子能损数据,结合已有的能损研究结果,重新标定了气体靶区内的有效靶原子密度.分别比较了能损、电离型真空计IonIVac ITR 90和薄膜电容型真空计Varian CDG-500的实验测量结果,对比了修正后的电离型真空计有效气压曲线,结果发现质子束能损的测量方式具有原位、高准确性、在线监测等突出优势,为诊断气态靶有效原子密度提供了新的方法.The investigations of interaction processes between ion beams and gas and between ion beams and plasma play important roles in atomic physics, astrophysics, high energy density physics, and inertial confinement fusion.The atomic density of target is one of the key experimental parameters which may determine the interaction mechanism and experimental results.How to precisely diagnose the atomic density of target in different matter states, like gas phase and plasma phase, is challenging work on the experiments in laboratory.Conventionally the vacuum gauges are used to measure the pressure inside the gas target, but the accuracy is limited for a complex target system and they can hardly work in a strong radiation surrounding, especially in plasma where the high temperature can physically damage the gauges.Therefore we propose a new method to measure the atomic densities for both gas target and plasma target based on the heavy ion beam accelerator facility at the Institute of Modern Physics, Chinese Academy of Sciences.In our experiment the protons are extracted from an electron cyclotron resonance ion source (ECRIS) and accelerated to 100 keV then transmitted to the target.A two-stage differential pumping system is constructed to keep 10-7 mbar order of magnitude in beam line when the gas is filled into the target area where the pressure could increase to higher than 1 mbar.A 45 dipole magnet is used to bend the protons which have passed through the gas.The energy is determined by the different positions of protons at the position-sensitive detector which is placed at the end of magnet.Consequently the energy losses of protons at different pressures are obtained.There have been proposed many theories for calculating the energy loss of protons in gas, and we chose the very popular code named SRIM to simulate the experimental case. Finally the effective linear atomic density of target along the ion beam trajectory in the target area is obtained.For comparison, the conventional vacuum gauges (one is the hot cathode gauge-IonIVac ITR 90 and the other is capacitance diaphragm gauge-Varian CDG-500) are simultaneously used in the experiment.The results show that the recalibrated effective pressure obtained by the energy loss is close to the pressure measured by Varian CDG-500 but much lower than the pressure from IonIVac ITR 90.Only after the detection efficiency correction, could the corrected results of IonIVac ITR 90 be coincident with the effective pressure obtained according to energy loss.Moreover we find that the effective atomic density determined by the protons energy loss shows that these advantages over the conventional gauges are not only the high accuracy and reliability but also the in-situ measurement, high temporal resolution and the ability to work in the complex radiation and hot plasma environment.These properties may play a great role in the experimental researches and relevant topics.
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Keywords:
- proton beam /
- gas target /
- energy loss /
- effective atomic density number
[1] Bohr N 1913 Philos. Mag. 25 10
[2] Hoffmann D H H, Weyrich K, Wahl H, Gardés D, Bimbot R, Fleurier C 1990 Phys. Rev. A 42 2313
[3] Jacoby J, Hoffmann D H H, Laux W, Mller R W, Wahl H, Weyrich K, Boggasch E, Heimric B, Stöckl C, Wetzler H, Miyamoto S 1995 Phys. Rev. Lett. 74 1550
[4] Grande P L, Schiwiztz G 1998 Phys. Rev. A 58 3796
[5] Bethe H 1930 Ann. Phys. 397 325
[6] Gardes D, Bimbot R, Rivet M F, Servajean A, Fleurier A, Hong D, Deutsch D, Maynard G 1990 Laser Particle Beams 8 575
[7] Koshkarev D G 2002 Las. Part. Beams 20 595
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[9] Weyrich K, Hoffmann D H H, Jacoby J, Wahl H, Noll R,Haas R,Kunze H, Bimbot R, Gardes D, Rievt M F, Deutsch C, Fleurier C 1989 Nucl. Inst. Meth. Phys. Res. A 278 52
[10] Servajean A, Gardes D, Bimbot R, Dumail M, Kubicard B, Richard A, Rivet M F, Fleurier C, Hong D, Deutsch C, Maynard G 1992 J. Appl. Phys. 71 2587
[11] Casas D, Barriga-Carrasco M D, Rubio J, Moralea R 2014 Glob. Nest. J. 16 1085
[12] Belyaev G, Basko M, Cherkasov A, Golubev A, Fertman A, Roudskoy I, Savin S, Sharkov B, Turtikov V, Arzumanov A, Borisenko A, Gorlachev I, Lysukhin S, Hoffmann D H H, Tauschwitz A 1996 Phys. Rev. E 53 2701
[13] Hoffmann D H H, Weyrich K, Wahl H, Peter T, Meyer T V J, Jacoby J, Bimbot R, Gardès D, Rivet M, Dumail M, Fleurier C, Sanba A, Deutsch C, Maynard G, Noll R, Haas R, Arnold R, Masuimann S 1988 Z. Phys. A:Atom. Nucl. 330 339
[14] Wang Y N, Ma T C, Gong Y 1993 Acta Phys. Sin. 42 631 (in Chinese)[王友年, 马腾才, 宫野 1993 物理学报 42 631]
[15] Tsuneta S 1996 Astrophys. J. 456 840
[16] Deng J C, Zhao Y T, Cheng R, Zhou X M, Peng H B, Wang Y Y, Lei Y, Liu S D, Sun Y B, Ren J R, Xiao J H, Ma L D, Xiao G Q, Gavrilin R, Savin S, Golubev A, Hoffmann D H H 2015 Acta Phys. Sin. 64 145202 (in Chinese)[邓佳川, 赵永涛, 程锐, 周贤明, 彭海波, 王瑜玉, 雷瑜, 刘世东, 孙渊博, 任洁茹, 肖家浩, 麻礼东, 肖国青, Gavrilin R, Savin S, Golubev A,Hoffmann D H H 2015 物理学报 64 145202]
[17] Cheng R, Zhou X M, Sun Y B, Lei Y, Wang X, Xu G 2011 Phys. Scr. T114 014015
[18] Lu T X 2000 Atomic Nuclear Physics (Vol. 2) (Beijing:Atomic Energy Press) pp55-56 (in Chinese)[卢希庭 2000 原子核物理(第二版)(北京:原子能出版社)第55–56页]
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[1] Bohr N 1913 Philos. Mag. 25 10
[2] Hoffmann D H H, Weyrich K, Wahl H, Gardés D, Bimbot R, Fleurier C 1990 Phys. Rev. A 42 2313
[3] Jacoby J, Hoffmann D H H, Laux W, Mller R W, Wahl H, Weyrich K, Boggasch E, Heimric B, Stöckl C, Wetzler H, Miyamoto S 1995 Phys. Rev. Lett. 74 1550
[4] Grande P L, Schiwiztz G 1998 Phys. Rev. A 58 3796
[5] Bethe H 1930 Ann. Phys. 397 325
[6] Gardes D, Bimbot R, Rivet M F, Servajean A, Fleurier A, Hong D, Deutsch D, Maynard G 1990 Laser Particle Beams 8 575
[7] Koshkarev D G 2002 Las. Part. Beams 20 595
[8] Deutsch C, Maynard G, Bimbot R, Gardes D, DellaNegra S, Dumail M, Kubica B, Richard A, Rivet M F, Servajean A, Fleurier C, Sanba A, Hoffmann D H H, Weyrich K, Wahl H 1989 Nucl. Inst. Meth. Phys. Res. A 278 38
[9] Weyrich K, Hoffmann D H H, Jacoby J, Wahl H, Noll R,Haas R,Kunze H, Bimbot R, Gardes D, Rievt M F, Deutsch C, Fleurier C 1989 Nucl. Inst. Meth. Phys. Res. A 278 52
[10] Servajean A, Gardes D, Bimbot R, Dumail M, Kubicard B, Richard A, Rivet M F, Fleurier C, Hong D, Deutsch C, Maynard G 1992 J. Appl. Phys. 71 2587
[11] Casas D, Barriga-Carrasco M D, Rubio J, Moralea R 2014 Glob. Nest. J. 16 1085
[12] Belyaev G, Basko M, Cherkasov A, Golubev A, Fertman A, Roudskoy I, Savin S, Sharkov B, Turtikov V, Arzumanov A, Borisenko A, Gorlachev I, Lysukhin S, Hoffmann D H H, Tauschwitz A 1996 Phys. Rev. E 53 2701
[13] Hoffmann D H H, Weyrich K, Wahl H, Peter T, Meyer T V J, Jacoby J, Bimbot R, Gardès D, Rivet M, Dumail M, Fleurier C, Sanba A, Deutsch C, Maynard G, Noll R, Haas R, Arnold R, Masuimann S 1988 Z. Phys. A:Atom. Nucl. 330 339
[14] Wang Y N, Ma T C, Gong Y 1993 Acta Phys. Sin. 42 631 (in Chinese)[王友年, 马腾才, 宫野 1993 物理学报 42 631]
[15] Tsuneta S 1996 Astrophys. J. 456 840
[16] Deng J C, Zhao Y T, Cheng R, Zhou X M, Peng H B, Wang Y Y, Lei Y, Liu S D, Sun Y B, Ren J R, Xiao J H, Ma L D, Xiao G Q, Gavrilin R, Savin S, Golubev A, Hoffmann D H H 2015 Acta Phys. Sin. 64 145202 (in Chinese)[邓佳川, 赵永涛, 程锐, 周贤明, 彭海波, 王瑜玉, 雷瑜, 刘世东, 孙渊博, 任洁茹, 肖家浩, 麻礼东, 肖国青, Gavrilin R, Savin S, Golubev A,Hoffmann D H H 2015 物理学报 64 145202]
[17] Cheng R, Zhou X M, Sun Y B, Lei Y, Wang X, Xu G 2011 Phys. Scr. T114 014015
[18] Lu T X 2000 Atomic Nuclear Physics (Vol. 2) (Beijing:Atomic Energy Press) pp55-56 (in Chinese)[卢希庭 2000 原子核物理(第二版)(北京:原子能出版社)第55–56页]
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