Charged particle traps: [1] Physics and techniques of charged particle field confinement
Gespeichert in:
Hauptverfasser: | , , |
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Format: | Buch |
Sprache: | English |
Veröffentlicht: |
Berlin [u.a.]
Springer
2005
|
Schriftenreihe: | Springer series on atomic, optical, and plasma physics
37 Springer series on atomic, optical, and plasma physics ... |
Online-Zugang: | Inhaltsverzeichnis |
Beschreibung: | XI, 345 S. Ill., graph. Darst. |
ISBN: | 3540220437 9783540220435 |
Internformat
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100 | 1 | |a Major, Fouad G. |e Verfasser |4 aut | |
245 | 1 | 0 | |a Charged particle traps |n [1] |p Physics and techniques of charged particle field confinement |c F. G. Major ; V. N. Gheorghe ; G. Werth |
264 | 1 | |a Berlin [u.a.] |b Springer |c 2005 | |
300 | |a XI, 345 S. |b Ill., graph. Darst. | ||
336 | |b txt |2 rdacontent | ||
337 | |b n |2 rdamedia | ||
338 | |b nc |2 rdacarrier | ||
490 | 1 | |a Springer series on atomic, optical, and plasma physics |v 37 | |
490 | 1 | |a Springer series on atomic, optical, and plasma physics |v ... | |
700 | 1 | |a Gheorghe, Viorica N. |e Verfasser |4 aut | |
700 | 1 | |a Werth, Günther |e Verfasser |4 aut | |
773 | 0 | 8 | |w (DE-604)BV025524349 |g 1 |
830 | 0 | |a Springer series on atomic, optical, and plasma physics |v 37 |w (DE-604)BV013270105 |9 37 | |
830 | 0 | |a Springer series on atomic, optical, and plasma physics |v ... |w (DE-604)BV013270105 | |
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Datensatz im Suchindex
_version_ | 1804141568217579520 |
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adam_text | CONTENTS
PART ITRAP OPERATION THEORY
1INTRODUCTION
..............................................
3
1.1 HISTORICAL BACKGROUND ................................... 3
1.2 PRINCIPLES OF PARTICLECONFINEMENT........................ 10
2THE PAUL TRAP
............................................
17
2.1 THEORYOFTHE IDEAL PAUL TRAP ............................ 17
2.2 MOTIONAL SPECTRUM IN PAUL TRAP ......................... 23
2.3 ADIABATICAPPROXIMATION ................................ 24
2.3.1POTENTIAL DEPTH .................................. 25
2.3.2OPTIMUMTRAPPINGCONDITIONS ..................... 26
2.4 REAL PAUL TRAPS........................................ 27
2.4.1MODELS FOR ION CLOUDS ............................ 28
2.5 INSTABILITIESINANIMPERFECT PAUL TRAP .................... 33
2.6 THEROLE OF COLLISIONSINAPAUL TRAP ..................... 36
2.7 QUANTUMDYNAMICS IN PAUL TRAPS........................ 39
2.7.1QUANTUM PARAMETRICOSCILLATOR.................... 39
2.7.2QUANTUM DYNAMICS IN IDEAL PAUL TRAP .............. 43
2.7.3EFFECTIVEPOTENTIALS ............................... 46
3THE PENNING TRAP
........................................
51
3.1 THEORYOFTHE IDEAL PENNING TRAP ........................ 51
3.2 MOTIONAL SPECTRUM IN PENNING TRAP ...................... 56
3.3 REAL PENNING TRAPS..................................... 57
3.4 SHIFT OF THEEIGENFREQUENCIES ............................. 59
3.4.1ELECTRIC FIELD IMPERFECTIONS ........................ 59
3.4.2MAGNETIC FIELDINHOMOGENEITIES .................... 62
3.4.3DISTORTIONS AND MISALIGNMENTS ..................... 64
3.4.4SPACE CHARGESHIFT ............................... 67
3.4.5IMAGECHARGES ................................... 68
3.5 INSTABILITIESOFTHE IONMOTION ............................ 68
3.6 TUNING THE TRAP ........................................ 70
3.7 QUANTUMDYNAMICS IN IDEAL PENNING TRAP ................. 72
3.7.1SPINLESSPARTICLEDYNAMICS ........................ 72
3.7.2SPIN MOTION ..................................... 78
VIII CONTENTS
3.8 QUANTUMDYNAMICS IN REAL PENNING TRAPS................ 81
3.8.1ELECTRIC FIELD PERTURBATIONS....................... 81
3.8.2MAGNETIC FIELDPERTURBATIONS ...................... 83
3.8.3THE GENERALHAMILTONIAN ......................... 84
4OTHER TRAPS
..............................................
87
4.1 COMBINEDTRAPS ........................................ 87
4.1.1EQUATIONS OF MOTION .............................. 87
4.1.2MAGNETRON-FREEOPERATION ......................... 90
4.1.3QUANTUM DYNAMICS IN COMBINED TRAPS............. 91
4.2 CYLINDRICAL TRAPS....................................... 95
4.2.1ELECTROSTATIC FIELD IN ACYLINDRICAL TRAP ............. 96
4.2.2INHERENT ANHARMONICITYOFTHE FIELD................ 98
4.2.3CONTROL FORANHARMONICITY........................ 99
4.2.4DIPOLE FIELD IN ACYLINDRICAL TRAP .................. 102
4.2.5OPEN-ENDED CYLINDRICAL TRAPS..................... 105
4.3 NESTED TRAPS.......................................... 107
4.4 MULTIPOLAR TRAPS....................................... 108
4.5 LINEARTRAPS ........................................... 109
4.5.1THE IDEAL LINEARTRAP............................ 109
4.5.2ELECTROSTATIC FIELD IN ALINEAR QUADRUPOLE TRAP ...... 113
4.5.3ELECTRIC FIELD IN ALINEAR MULTIPOLE TRAP ............ 115
4.6 RING TRAPS............................................ 117
4.7 PLANARPAULTRAPS ...................................... 118
4.8 ELECTROSTATICTRAPS ..................................... 123
4.9 KINGDONTRAP.......................................... 124
PART II TRAP TECHNIQUES
5LOADINGOFTRAPS
.........................................
131
5.1 ION CREATION INSIDE TRAP ................................ 131
5.2 ION INJECTION FROMOUTSIDE THE TRAP ...................... 133
5.3 POSITRON LOADING....................................... 135
6TRAPPED CHARGED PARTICLEDETECTION
......................
139
6.1 DESTRUCTIVEDETECTION ................................... 139
6.1.1NONRESONANTEJECTION ............................. 139
6.1.2RESONANT EJECTION ................................ 140
6.2 NONDESTRUCTIVE DETECTION ................................ 141
6.2.1ELECTRONIC DETECTION .............................. 141
6.2.2BOLOMETRIC DETECTION............................. 142
6.2.3FOURIERTRANSFORM DETECTION....................... 145
6.2.4OPTICALDETECTION ................................ 146
CONTENTS IX
PART III NONCLASSICAL STATES OF TRAPPED IONS
7QUANTUM STATESOFMOTION
...............................
153
7.1 FO CK STATES............................................ 153
7.2 OSCILLATOR COHERENTSTATES ............................... 154
7.2.1THE IDEAL PENNING TRAP ........................... 155
7.2.2THE HARMONIC PAUL TRAP .......................... 156
7.3 SQUEEZED STATES........................................ 159
8COHERENTSTATES FOR DYNAMICAL GROUPS
...................
161
8.1 TRAP SYMMETRIES ....................................... 161
8.2 QUASIENERGY STATESFOR COMBINEDTRAPS ................... 162
8.2.1ASINGLE TRAPPEDCHARGED PARTICLE................. 162
8.2.2QUANTUM MULTIPARTICLESTATES ...................... 165
9STATE ENGINEERING AND RECONSTRUCTION
....................
169
9.1 TRAPPEDION-LASERINTERACTION............................ 169
9.1.1ATOM-FIELD HAMILTONIANS .......................... 169
9.1.2TWO-LEVEL APPROXIMATION......................... 170
9.2 STATE CREATION ......................................... 173
9.2.1NUMBERSTATES ................................... 173
9.2.2COHERENTSTATES .................................. 174
9.2.3SQUEEZED STATES .................................. 175
9.2.4ARBITRARY STATES.................................. 176
9.2.5THERMAL STATES.................................. 177
9.2.6SCHR¨ODINGER-CAT STATES............................ 178
9.3 STATE RECONSTRUCTION.................................... 183
9.3.1WIGNER FUNCTIONS ................................ 183
9.3.2EXPERIMENTAL STATE RECONSTRUCTION ................. 185
PART IV COOLING OF TRAPPED CHARGED PARTICLES
10 TRAPPED ION TEMPERATURE
................................
193
10.1 MEASUREMENT OF ION TEMPERATURE......................... 194
11 RADIATIVECOOLING
........................................
197
12 BUFFER GAS COOLING
.......................................
203
12.1 PAUL TRAP ............................................. 204
12.2 PENNING TRAP .......................................... 206
13 RESISTIVECOOLING
.........................................
211
13.1 NEGATIVE FEEDBACK...................................... 215
13.2 STOCHASTIC COOLING ...................................... 216
XCONTENTS
14 LASERCOOLING
.............................................
221
14.1 PHYSICAL PRINCIPLES ..................................... 221
14.2 DOPPLERCOOLING: SEMI-CLASSICAL THEORY .................... 223
14.3 RESOLVEDSIDEBAND COOLING .............................. 226
14.4 EIT COOLING ........................................... 233
14.5 SISYPHUS COOLING ....................................... 236
14.6 STIMULATED RAMANCOOLING .............................. 246
14.7 SYMPATHETICCOOLING .................................... 250
15 ADIABATIC COOLING
........................................
257
PART VTRAPPED IONS AS NONNEUTRAL PLASMA
16 PLASMA PROPERTIES
........................................
263
16.1 COULOMBCORRELATION PARAMETER.......................... 263
16.2 WEAKLYCOUPLEDPLASMAS................................ 263
16.2.1PENNING TRAPS................................... 263
16.2.2PAULTRAPS ...................................... 266
17 PLASMA OSCILLATIONS
.......................................
269
17.1 ROTATING WALL TECHNIQUE ................................ 272
18 PLASMA CRYSTALLIZATION
....................................
275
18.1 PHASE TRANSITIONS...................................... 275
18.2 CHAOS ANDORDER ....................................... 278
18.3 CRYSTALLINE STRUCTURES................................... 280
18.3.1CRYSTALS IN PAUL TRAPS............................ 281
18.3.2CRYSTALS IN PENNING TRAPS......................... 290
18.3.3CRYSTALS IN STORAGE RINGS.......................... 291
19 SYMPATHETIC CRYSTALLIZATION
..............................
295
AMATHIEU EQUATIONS
.......................................
299
A.1PARAMETRIC OSCILLATORS.................................. 299
BORBITSOFTRAPPED IONS
...................................
303
CNONLINEAR OSCILLATOR
......................................
309
C.1MULTIPOLE EXPANSIONS................................... 309
C.2 NORMAL FORMS ......................................... 310
C.3NONLINEARRESONANCES ................................... 312
CONTENTS XI
DGENERATING FUNCTIONS FORQUANTUM STATES
................
315
D.1UNCERTAINTY RELATIONS ................................... 315
D.2GENERATING FUNCTIONS ................................... 316
D.2.1 HERMITE FUNCTIONS ................................ 316
D.2.2 LAGUERRE POLYNOMIALS ............................. 317
D.3DISPLACEMENTOPERATORS ................................. 319
D.4TIME DEPENDENTOSCILLATORS ............................. 320
D.4.1 GAUSSIANPACKETS ................................. 320
D.4.2 LINEARINVARIANTS ................................. 322
D.4.3 QUADRATICINVARIANTS .............................. 322
D.5COHERENTSTATES FOR SYMPLECTIC GROUPS .................... 323
D.5.1
SP
(2
,
R
)COHERENTSTATES .......................... 323
D.5.2 LINEARDYNAMICAL SYSTEMS ......................... 324
ETRAP DESIGN AND ELECTRONICS
..............................
327
FCHARGED MICROPARTICLETRAPPING
..........................
331
REFERENCES
....................................................
335
INDEX
.........................................................
349
|
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indexdate | 2024-07-09T22:17:56Z |
institution | BVB |
isbn | 3540220437 9783540220435 |
language | English |
oai_aleph_id | oai:aleph.bib-bvb.de:BVB01-019325450 |
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physical | XI, 345 S. Ill., graph. Darst. |
publishDate | 2005 |
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series | Springer series on atomic, optical, and plasma physics |
series2 | Springer series on atomic, optical, and plasma physics |
spelling | Major, Fouad G. Verfasser aut Charged particle traps [1] Physics and techniques of charged particle field confinement F. G. Major ; V. N. Gheorghe ; G. Werth Berlin [u.a.] Springer 2005 XI, 345 S. Ill., graph. Darst. txt rdacontent n rdamedia nc rdacarrier Springer series on atomic, optical, and plasma physics 37 Springer series on atomic, optical, and plasma physics ... Gheorghe, Viorica N. Verfasser aut Werth, Günther Verfasser aut (DE-604)BV025524349 1 Springer series on atomic, optical, and plasma physics 37 (DE-604)BV013270105 37 Springer series on atomic, optical, and plasma physics ... (DE-604)BV013270105 SWB Datenaustausch application/pdf http://bvbr.bib-bvb.de:8991/F?func=service&doc_library=BVB01&local_base=BVB01&doc_number=019325450&sequence=000001&line_number=0001&func_code=DB_RECORDS&service_type=MEDIA Inhaltsverzeichnis |
spellingShingle | Major, Fouad G. Gheorghe, Viorica N. Werth, Günther Charged particle traps Springer series on atomic, optical, and plasma physics |
title | Charged particle traps |
title_auth | Charged particle traps |
title_exact_search | Charged particle traps |
title_full | Charged particle traps [1] Physics and techniques of charged particle field confinement F. G. Major ; V. N. Gheorghe ; G. Werth |
title_fullStr | Charged particle traps [1] Physics and techniques of charged particle field confinement F. G. Major ; V. N. Gheorghe ; G. Werth |
title_full_unstemmed | Charged particle traps [1] Physics and techniques of charged particle field confinement F. G. Major ; V. N. Gheorghe ; G. Werth |
title_short | Charged particle traps |
title_sort | charged particle traps physics and techniques of charged particle field confinement |
url | http://bvbr.bib-bvb.de:8991/F?func=service&doc_library=BVB01&local_base=BVB01&doc_number=019325450&sequence=000001&line_number=0001&func_code=DB_RECORDS&service_type=MEDIA |
volume_link | (DE-604)BV025524349 (DE-604)BV013270105 |
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