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1.
Using the atomic beam magnetic resonance method, the five hyperfine structure separations in the 4f 3 6s 2 4I9/2 ground state of 59 141 Pr have been measured. The results are:F F′ E FF′ * /h (MHz) 7 6 6477.913423(17) 6 5 5556.359848 (6) 5 4 4633.023306 (2) 4 3 3708.201146 (5) 3 2 2782.190601(15) From these quantities, the multipole interaction constantsA k,k=1, 2, 3, 4 between the nucleus and the electron shell have been calculated.A 4 especially then served to give the following limit for the intrinsic hexadecapole moment: ¦Q 40¦<0.4eb 2. Furthermore, theg J -factors of the4 I multiplet have been measured at magnetic fields of 300 Oe. The results are:g J(4 I 9/2)=0.7310371(15)g J(4 I 11/2)=0.9651476(20)g J(4 I 13/2)=1.1063197(40)g J(4 I 15/2)=1.197963 (30) Small corrections due to perturbations by neighbouring fine structure levels are included.  相似文献   

2.
TheM 1 andE 2 reduced transition probabilities in191Ir and199Ir have been calculated on the weak particle-core coupling model. The static moments of the ground state and the first three low-lying excited states have been computed. The theoretical values are in good agreement with the experimental results, in particular, the existing discrepancy between the theoretical and the experimental value for the magnetic moment of the first excited 5/2+ state, in both these nuclei, has been removed. The predicted sign of the quadrupole moment of the 2+ state in the neighbouring even-even nuclei is consistent with the results reported for Platinum nuclei. The level structure of both these nuclei has been calculated assuming the particle-core interaction to be dipole-dipole and quadrupole-quadrupole type.  相似文献   

3.
Applying a recently developed evaporation technique for refractory elements the following results have been obtained for Ta181 in an atomic beam magnetic resonance experiment studying the hyperfine structure of 3 levels of the ground state multiplet4 F: $$\begin{gathered} g_J (^4 F_{3/2} ) = 0.45024 (4) \hfill \\ \Delta v (^4 F_{3/2} ;F = 5 \leftrightarrow F = 4) = 1822.389 (6) MHz \hfill \\ \Delta v (^4 F_{3/2} ;F = 4 \leftrightarrow F = 3) = 2325.537 (2) MHz \hfill \\ \Delta v (^4 F_{5/2} ;F = 6 \leftrightarrow F = 5) = 1451.476 (7) MHz \hfill \\ \Delta v (^4 F_{5/2} ;F = 5 \leftrightarrow F = 4) = 1537.530 (8) MHz \hfill \\ \Delta v (^4 F_{5/2} ;F = 4 \leftrightarrow F = 3) = 1444.685 (2) MHz \hfill \\ \Delta v (^4 F_{7/2} ;F = 4 \leftrightarrow F = 3) = 1218.372 (2) MHz. \hfill \\ \end{gathered}$$ From these measurements the following constants of the magnetic dipole interaction (A) and the electric quadrupole interaction (B) have been derived: $$\begin{gathered} A (^4 F_{3/2} ) = 509.0801 (8) MHz \hfill \\ B (^4 F_{3/2} ) = - 1012.251 (8) MHz \hfill \\ A (^4 F_{5/2} ) = 313.4681 (8) MHz \hfill \\ B (^4 F_{5/2} ) = - 834.820 (12) MHz. \hfill \\ \end{gathered}$$   相似文献   

4.
Mössbauer experiments were performed to determine the nuclearg-factor of the 82 keV 1/2+ state in Ir191 (g=+1.083±0.009) and the 73 keV 1/2+ state in Ir193 (g=+0.9400±0.0019). TheE2/M1 mixing parameters of the corresponding (1/2+) (E2/M1) (3/2+) transitions were found to be ¦δ¦ (Ir191, 82 keV)=0.80±0.06 andδ(Ir193, 73 keV)=?0.558±0.005.  相似文献   

5.
Thermal9Be+ (I=3/2) ions are polarized by direct optical pumping in He buffer gas. Observation of?gDF=± 1 transitions yields for the hyperfine splitting frequencyv hfs(9Be+, 1s 2 2s 2 S 1/2)=1250018(5) kHz. The result is discussed with regard to predictions of recent theoretical calculations and of the Fermi-Segré formula for the ground state hfs of the Li isoelectronic sequence.  相似文献   

6.
Small intervals of the hyperfine structure of the ground state in the muonic-lithium ions (μe36,7Li)+ were calculated by perturbation theory in the fine-structure constant and in the electronto- muon mass ratio. Vacuum-polarization, recoil, and nuclear-structure effects and electron vertex corrections were taken into account. The values obtained for the small hyperfine-splitting intervals can be used in a comparison with future experimental data and in tests of quantum electrodynamics.  相似文献   

7.
The Fermi contact parameter which represents hyperfine structure (hfs) has been accurately calculated for the ground state of the 9Be+ ion in a previous paper. In the present paper, the calculated parameter is compared with a high precision measurement to derive the hfs anomaly (the Bohr-Weisskopf effect), which is caused by nuclear magnetization distribution. The obtained hfs anomaly shows a satisfactory agreement with the result of a nuclear shell model calculation. This revised version was published online in August 2006 with corrections to the Cover Date.  相似文献   

8.
利用时间分辨光谱技术,研究了激光诱导Cu等离子体中激发态4d′4F9/2的形成及其辐射跃迁的瞬态特性。结果表明:电子离子复合、粒子间碰撞、自蚀吸收等过程在等离子体不同演化时刻,对激发态4d′4F9/2原子的制备起着不同作用。粒子间碰撞作用剧烈时,激发态4d′4F9/2原子以相同几率向低能态4p′4Do7/2及4p′4Fo9/2跃迁转移能量;等离子体辐射约500 ns后,粒子间相互作用变弱,激发态4d′4F9/2原子主要通过辐射谱线CuⅠ359.91 nm转移能量。  相似文献   

9.
The hyperfine structure of the four lowest levels5 F 5, 4, 3, 2 of the5 F ground state multiplet arising from the configuration 4d 7 5s in99Ru and101Ru has been studied by the atomic — beam magnetic — resonance technique. After applying corrections due to the effects of off-diagonal hyperfine mixing we obtain the following multipole interaction constants:99Ru:A(5 F 5)=?204.5514(33) MHzB(5 F 5)=27.281 (62) MHzA 5 F 4=?163.6845(36) MHzB(5 F 4)=17.455(52) MHzA 5 F 3=?135.0294(37) MHzB(5 F 3)=10.164(50) MHzA(5 F 2)=? 82.5325(27) MHzB(5 F 2)=5.457(22) MHz101Ru:A(5 F 5)=?229.2881(33) MHzB(5 F 5)=158.934(62) MHzA(5 F 4)=?183.4744(36) MHzB(5 F 4)=101.799(52) MHzA(5 F 3)=?151.3502(38) MHzB(5 F 3)=59.323(50) MHzA(5 F 2)=?92.4974(27) MHzB(5 F 2)=31.869(23) MHz. The magnetic dipole and the electric quadrupole moments of the99Ru and101Ru nuclear ground states as calculated from these constants are the following:μ I (99Ru)=?0.594(119) nmQ(99Ru)=0.077 (15) barnsμ I (101Ru)=?0.666(133)nmQ(101Ru)=0.45 (9) barns. From measurements of the Zeeman effect in the even isotope102Ru we find the followingg J -factors for the5 F ground multiplet:g J (5 F 5)=1.397741(20)g J (5 F 4)=1.347604(20)g J (5 F 3)=1.248988(20)g J (5 F 2)=1.001120(3).  相似文献   

10.
11.
12.
A parametric analysis of the fine and the hyperfine structure for the three even configurations 4d45s, 4d 45s 2 and 4d5 has been performed. Effective one-electron parameters a nl kskl(k s k l = 01, 12 and 10) and b nl 02 were determined for these three configurations. Extremely large ratios a 4d 10/a 4d 01 were found. Theoretical predictions for the hyperfine structure constants A and B for all levels of the configurations 4d45s, 4d 45s 2 and 4d5 have been determined from experimental data. Additionally, the fine and hyperfine structure for the two energetically high lying even configurations 4d46s and 4d35s6s are discussed. The results presented here call into doubt the existence of the fine structure levels 4d 35s6s 6 F 11/2 at an energy of 39 408.88 cm-1 and 4d 35s5p 6 G 13/2 at 18 876.46 cm-1 given in the Moore tables.  相似文献   

13.
We report on hyperfine structure measurements in 21 lines of atomic niobium in the spectral region from 640 nm to 870 nm by means of optogalvanic laser spectroscopy and laser induced fluorescence spectroscopy using a hollow cathode discharge and a tunable single-mode cw ring laser. Hyperfine structure constants A and B of altogether 29 excited energy levels were determined, 18 of them for the first time. Received 18 July 2002 / Received in final form 8 November 2002 Published online 4 February 2003 RID="a" ID="a"e-mail: sk@kalium.physik.tu-berlin.de  相似文献   

14.
15.
High resolution laser-atomic-beam spectroscopy has been applied to study the hyperfine structure of transitions starting from metastable states of the configuration 4f125d6s2 of Tm I. Precise values for the hyperfine constants of 8 levels belonging to the configuration 4f125d6s2 and 9 levels belonging to excited odd levels have been determined.  相似文献   

16.
The magnetic and electric hyperfine splitting frequencies ¦gμ N B HF/h¦ ande 2 qQ/h of the 5/2?1/2[541] ground state of 14h 185Ir in Ni were measured with nuclear magnetic resonance on oriented nuclei to be 360.8(7) MHz and +6.7(2.0) MHz, respectively. The ground state magnetic dipole moment and electric quadrupole moment of185Ir are deduced to be ¦μ¦=2.601 (14)μ N andQ=?1.9(5)b, taking values for the hyperfine field and electric field gradient of BHF=?454.9 (2.3) kG and eq=?0.151(4) × 1017 V/cm2, respectively. The negative quadrupole moment is in agreement with nuclear-orientation data and proves again theI π K=5/2? 1/2 ground state configuration.  相似文献   

17.
The paramagnetic hyperfine splitting of Ir4+ (5d5) in K2IrCl6 diluted into diamagnetic K2PtCl6 has been observed at 4.2 K and Ir∶Pt ratios of 1∶10 and 1∶25. In the latter case a narrow paramagnetic pattern with a hyperfine coupling constant ofA=−13.1(2) mm/s was observed, but both samples also exhibit a single Ir4+ line typical for fast relaxation, either because of macroscopic inhomogeneities in the Ir distribution or because part of the Ir spins are still coupled to nearest Ir neighbours.  相似文献   

18.
19.
We performed a microwave-optical double resonance experiment on the ground state of171Yb+ ions. About 105 particles were confined in a r.f. quadrupole trap for periods of several hours in the presence of He buffer gas. Hyperfine pumping by a pulsed dye laser was followed by microwave transitions, which we observed via changes in the ionic fluorescence intensity. The ground state hyperfine splitting has been determined togD W=12642812124.2±1.4 Hz. The ultimate line width obtained in this experiment was 33 mHz, corresponding to a lineQ of 3.8·1011. The final error ofgD W is mainly determined by the accuracy of the available frequency reference.  相似文献   

20.
The pure rotational J=1←0 transitions of H35Cl and H37Cl have been observed in the millimeter-wave region using the Lamb-dip technique to resolve the hyperfine structure due to 35Cl or 37Cl and H. The present observations allow to provide not only very accurate hyperfine constants but also, joint together with previous data, the most accurate ground state rotational parameters known up to now. The experimental determination of the hyperfine parameters has also been supported by ab initio computations.  相似文献   

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