Charge fractions and energy width of heavy ion beam probe for large helical device
A heavy ion beam probe (HIBP) has been used as a reliable method to measure the plasma potential and its fluctuation in a magnetically confined fusion plasma. On the large helical device (LHD) an Au + beam produced by a 3 MV tandem acceleration system will be used. It is necessary to optimize the ch...
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Published in | Fusion engineering and design Vol. 34; pp. 675 - 678 |
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Main Authors | , , , , |
Format | Journal Article |
Language | English |
Published |
Elsevier B.V
01.03.1997
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Online Access | Get full text |
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Abstract | A heavy ion beam probe (HIBP) has been used as a reliable method to measure the plasma potential and its fluctuation in a magnetically confined fusion plasma. On the large helical device (LHD) an Au
+ beam produced by a 3 MV tandem acceleration system will be used. It is necessary to optimize the charge fractions and minimize the energy broadening of the Au
+ beam. Charge fractions can be calculated from electron loss and electron capture cross-sections. It is predicted that the optimum gas thickness for Au
+ beam production is about 4 × 10
14 cm
−2. The broadening due to electron stripping is calculated to be several electronvolts and does not depend on the target mass. The energy straggling due to multiple collisions at the optimum target thickness can be calculated theoretically taking the lower limit of the impact parameter into account. Consequently, the total energy width of the Au
+ produced by a tandem system might be about 100 eV. |
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AbstractList | A heavy ion beam probe (HIBP) has been used as a reliable method to measure the plasma potential and its fluctuation in a magnetically confined fusion plasma. On the large helical device (LHD) an Au
+ beam produced by a 3 MV tandem acceleration system will be used. It is necessary to optimize the charge fractions and minimize the energy broadening of the Au
+ beam. Charge fractions can be calculated from electron loss and electron capture cross-sections. It is predicted that the optimum gas thickness for Au
+ beam production is about 4 × 10
14 cm
−2. The broadening due to electron stripping is calculated to be several electronvolts and does not depend on the target mass. The energy straggling due to multiple collisions at the optimum target thickness can be calculated theoretically taking the lower limit of the impact parameter into account. Consequently, the total energy width of the Au
+ produced by a tandem system might be about 100 eV. |
Author | Hamada, Yasuji Wada, Motoi Sasao, Mamiko Fujita, Junji Taniike, Akira |
Author_xml | – sequence: 1 givenname: Akira surname: Taniike fullname: Taniike, Akira organization: National Institute for Fusion Science, Nagoya 464-01, Japan – sequence: 2 givenname: Mamiko surname: Sasao fullname: Sasao, Mamiko organization: National Institute for Fusion Science, Nagoya 464-01, Japan – sequence: 3 givenname: Junji surname: Fujita fullname: Fujita, Junji organization: National Institute for Fusion Science, Nagoya 464-01, Japan – sequence: 4 givenname: Yasuji surname: Hamada fullname: Hamada, Yasuji organization: National Institute for Fusion Science, Nagoya 464-01, Japan – sequence: 5 givenname: Motoi surname: Wada fullname: Wada, Motoi organization: Department of Electronics, Doshisha University, Tanabe, Kyoto 610-03, Japan |
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CitedBy_id | crossref_primary_10_1016_j_physleta_2015_09_031 crossref_primary_10_1585_pfr_2_S1100 crossref_primary_10_1585_pfr_3_031 crossref_primary_10_1063_1_1538507 |
Cites_doi | 10.1063/1.1142928 10.1016/0168-9002(88)90790-5 10.1016/0029-554X(82)90496-7 |
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References | Mori (BIB1) 1988; 273 Firsov (BIB4) 1959; 36 Mori (BIB2) 1992; 63 Biersack, Ziegler (BIB3) 1982; 194 Taniike (BIB5) 1995 Anderson, Ziegler (BIB6) 1977; Vol. 3 Lindhard, Scharff, Schiøtt (BIB7) 1963; 33 Biersack (10.1016/S0920-3796(96)00577-7_BIB3) 1982; 194 Taniike (10.1016/S0920-3796(96)00577-7_BIB5) 1995 Mori (10.1016/S0920-3796(96)00577-7_BIB1) 1988; 273 Mori (10.1016/S0920-3796(96)00577-7_BIB2) 1992; 63 Firsov (10.1016/S0920-3796(96)00577-7_BIB4) 1959; 36 Anderson (10.1016/S0920-3796(96)00577-7_BIB6) 1977; Vol. 3 Lindhard (10.1016/S0920-3796(96)00577-7_BIB7) 1963; 33 |
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