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1.
Using an atomic beam magnetic resonance apparatus the nuclear magnetic dipole momentμ I of the stable isotope Au197 was measured directly with the doublet method. The result isμ I(Au197)=0.143491 (9)μ n, uncorrected for atomic diamagnetism. Further hyperfine structure measurements were performed in the ground states of K39, Ag107, Ag109 and Au197 with the following results:Δv(K39)=461.719723 (38) MHzΔv(Ag107)=1712.512111 (18) MHzΔv(Ag109)=1976.932075 (17) MHzΔv(Au197)=6099.320184 (13) MHzg J(Ag107)/g J(K39)=1.0000260 (20)g J(Au197)/g J(K39)=1.0005076 (20).  相似文献   

2.
The hyperfine structure separations of both doublet states2 D 3/2 and2 D 5/2 of the ground state configuration 6s 2 5d of Lu175 have been remeasured with high precision using the atomic beam magnetic resonance method. Magnetic dipole transitions between Zeeman components of the hfs levels were induced applying Ramsey's technique of separated oscillatory fields whenever the field dependence of the resonances was small enough. The hfs intervals at zero field and hfs interaction constants were derived from the measurements. The constants were then corrected for hfs perturbations between the two levels of the doublet. Configuration interaction has been taken into account for the calculation of the dipole matrix elements. The corrected hfs constants are:J=3/2:A=194.332921 (300) MHzB=1511.396 267 (320) MHzC=?70 (19) HzJ=5/2:A=146.776 472 (138) MHzB=1860.656132 (840) MHzC=913 (162) HzD=?16 (24) Hz A quadrupole hfs anomaly between Lu175 and Lu176m was not found when comparing the following two ratios: Lu175:B(5/2)/B(3/2)=1.2310850 (16) Lu176m :B(5/2)/B(3/2)=1.2310818 (30). So far we have not succeeded in computing an octopole moment from the twoC-factors for the terms2 D 3/2,5/2 because the influence of higher configurations could not sufficiently be considered.  相似文献   

3.
The5d 76s2 4F9/2 atomic ground state of191Ir and193Ir has been studied using the atomic-beam magnetic-resonance method. The results are:193Ir:g J(4F9/2)=1.29694 (3)191Ir:Δv(4F9/2; F=6?F=5)=659.26496 (12) MHzΔv( 4F9/2; F=5?F=4)=189.44002 (09) MHzΔv( 4F9/2; F=3?F=4)=84.05040 (80) MHzA=57.52148 (04) MHzB=471.20425 (57) MHzC=?0.020 (30) kHz193Ir:Δv( 4F9/2; F=6?F=5)=660.09043 (12) MHzΔv( 4F9/2; F=5?F=4)=224.47848 (13) MHzΔv( 4F9/2; F=?F=4)=33.53453 (89) MHzA=62.65556 (05) MHzB=426.23546 (64) MHzC=0.020 (30) kHz Using the magnetic dipole moments known by NMR-technique [1] we obtained for the electric quadrupole moments as calculated from the hyperfine interaction constantsA andB:Q(191Ir)=0.78 (20) barns,Q(193Ir)=0.70 (18) barns (uncorrected for core polarization effects). A calculation of the hyperfine anomaly yields:191 Δ 193=?0.00023 (10). The ratio of theB factors which should be the same as for the quadrupole moments turned out to be:B(191Ir)/B(193Ir)=Q(191Ir)/Q(193Ir)=1.105502(3).  相似文献   

4.
Using the level crossing technique the ratios and absolute values of the hyperfine structure (hfs) constants of the levelsz 4F9/2 andz 4F7/2 of the configuration 3d 74s4p of Co I were measured:z 4 F 9/2: ¦A¦=(811±12)MHz; ¦B¦=(48±93) MHz;B/A=?0.06±0.11 A>0; B<0z 4 F 7/2: ¦A¦ = (659 ±11)MHz; ¦B¦=(33±84)MHz;B/A=?0.05±0.13 A>0; B<0. In addition the hfs constants of three other excited levels of Co I could be determined by optical methods:z 4 F 9/2:A=525±26 MHz;B=200 MHzy 4 F 9/2:A=300±30 MHz;B=?500 MHzy 4 G 11/2:A=315±20 MHz;B=400 MHz. The experimental results are compared with known experimental and also with theoretical values which where calculated using the parametric potential method.  相似文献   

5.
A molecular beam resonance apparatus with electric quadrupole lenses asA- andB-fields and with superimposed parallel electric and magnetic transition-fields was used. Molecules in different rotational statesJ, m J are separated by theA-field. Spectra of molecules in different vibrational states are resolved by their different Starkeffect energies. By this means the following electric and magnetic properties of the molecule could be measured in the rotational stateJ=1 and vibrational statesv=0 and 1: The magnetic and electric dipole moment of the molecule, the scalar and the tensor nuclear dipole — dipole interactiond s andd T, the nuclear spinrotational interactionc F andc Rb, the nuclear quadrupole interactioneqQ, the nuclear magnetic moment μRb, the anisotropy of the diamagnetic susceptibility ξ, the anisotropy of the diamagnetic shielding of the external field by the electrons at the position of the nuclei σ. Using these quantities it was possible to calculate the quadrupole moment and a weighted quadrupole moment of the electronic charge distribution. The results are: (J=1,v=0) μel=8,5464 (17) debμ J/J=?29,79(2)x10?6 μ B d s/h=0,36(23) kHzd T/h=0,69(22)kHzc F/h=10,42(70) kHzc Rb/h=0,479 (48) kHz.eqQ Rb/h=?70,3410(26) MHzμ(1?σS)Rb=1,3474(5) μk⊥-ξ )=12(6)×10?30 erg/Gauß2⊥-σ∥)Rb=?3,8(2,1)×10?4⊥-σ )F=?2,6(3)×10?4  相似文献   

6.
The hyperfine structure of the metastable atomic states (3d 44s 2)5 D 1,2,3,4 of53Cr has been measured using theABMR-LIRF method (atomic beam magnetic resonance detected by laser induced resonance fluorescence). The dipole coupling constantsA and the quadrupole coupling constantsB are found to beA(5 D 1)=?17.624(2) MHzB(5 D 1)=?21.847(5) MHzA(5 D 2)=?25.113(2) MHzB(5 D 2)=?13.485(5) MHzA(5 D 3)=?35.683(2) MHzB(5 D 3)=15.565(5) MHzA(5 D 4)=?48.755(2) MHzB(5 D 4)=63.021(5) MHz. From these measured hfs constants the electric quadrupole moment for53Cr is calculated to beQ=?0.15 (5) barn. The 30% error takes into account the uncertainties due to configuration interaction effects (shielding and antishielding effects) and of deviations from pure SL-coupling for the states5 D 1,2,3,4.  相似文献   

7.
The hyperfine structure of the metastable states of the 6s5d configuration of135Ba and137Ba has been studied by the atomic-beam magnetic resonance (ABMR) method. The metastable barium states were populated in a plasma-discharge inside the atomic-beam oven. The atoms emerging from the ABMR-apparatus were detected by the use of a dyelaser. Compared to conventional methods this technique has the advantage of being state selective. The following magnetic dipole and electric quadrupole interaction constantsa andb have been obtained:137Ba:a(3 D 1)=?520.536 (3) MHzb(3 D 1)=17.890 (3) MHza(3D2=415.928 (3) MHzb(3D2)=25.899 (13) MHza(3D3)=456.559 (4) MHzb 3D3=47.390 (16) MHz135Ba:a 3 D 1=?465.166 (4) MHzb(3D1)=11.642 (4) MHza(3D2)=371.736(4) MHzb 3 D 2=16.745 (14) MHza(3D3)=408.038 (6) MHzb(3D3)=30.801 (24) MHz Using these constants and the earlier known ones for the1 D 2 state the hyperfine structure for the 6s5d configuration has been analyzed with an effective hyperfine hamiltonian. Hyperfine parameters obtained from the analysis have been compared with theoretical values calculated with relativistic self-consistent-field (SCF) wavefunctions. The quadrupole moments have been evaluated with the following result Q(135Ba) =0.20(3)b and Q(137Ba) = 0.34(4)b uncorrected for the quadrupole shielding.  相似文献   

8.
Collinear fast beam-laser spectroscopy has been performed on metastable 5d 4 D 7/2 Xenon ions. Hyperfine structure constants for the 6p 4 P 5/2 0 level have been derived for129Xe:A=?1,634.9±0.9 MHz and131Xe:A=485.3±0.3 MHz andB=?116.5±2.0MHz. Changes in mean squared nuclear charge radii are derived from the measured isotope shifts.  相似文献   

9.
Using the atomic beam magnetic resonance method several hyperfine transitions in the ground state of165Ho were measured at magnetic fields near zero Oe. Including a hexadecapole interaction constantD a perfect fit of the seven hyperfine separations was possible giving the following results:A′=800.583645 (6)MHz,C′=?1.504 (37)kHzB′=?1668.00527 (33)MHz,D′=?0.137 (14)kHz. These interaction constants have been corrected for second order hyperfine interaction within the4I ground multiplet. The corrected constants are the following:A=800.583173 (36)MHz,C=?0.249 (140)kHzB=?1668.078 70 (330) MHz,D=?0.148 (16) kHz. Using a value for 〈r 4f /?5 Ho of Fraga a nuclear hexadecapole moment can be calculated:Π(165Ho)=0.89·10?48cm4. Because of severe uncertainties still present in the theory for calculating the electronic matrix elements this value can be only regarded as highly speculative.  相似文献   

10.
An electric Molecular-Beam-Resonance-Spectrometer has been used to measure simultanously the Zeeman- and Starkeffect splitting of the hyperfinestructure of TlF. Electric fourpole lenses served as focusing and refocusing fields of the spectrometer. A homogenous magnetic field (Zeeman-Field) was superimposed to the electric field (Stark-Field) in the transition region of the apparatus. The observedΔm J =±1 -transitions were induced electrically. Completely resolved spectra of Tl205F19 in theJ=1 rotational, andυ=0 vibrational state have been measured. The obtained quantities are: The rotational magnetic momentμ J of Tl205F19 in the stateJ=1,υ=0, and the difference of the magnetic shielding (σ 1,±1?σ 1,0) of both nuclei as well as the difference of the molecular susceptibility (ξ 1,±1?ξ 1,0) in the states (J, m J)=(1,±1) and (J, mJ)=(1, 0). The sign of the rotational magnetic moment could be determined unambigously by the influence of offdiagonal matrix elements. The numerical values for Tl205F19 in the stateJ=1 andυ=0 are:μ J =?29,153(21) · 10?6 μ Bohr (σ 1,±1?σ 1,0)Tl=?0,002291 (33) (σ 1,±1?σ 1,0)F=?0,000206(9) (ξ 1,±1-ξ 1,0)=+3,02(15) · 10?30erg/Gauß2 The quantities in brackets are root-mean-square deviations in units of the last digit. From these data and the known values for the spin-rotational interaction constants a number of expressions are derived which characterise the electronic charge distribution in the molecule.  相似文献   

11.
We describe a level-crossing measurement of the hyperfine structure of the 3s2 level of 21Ne optically pumped by a laser beam. The magnetic dipole and electric quadrupole hyperfine interaction constants a and b are obtained: a = -728.0±0.8 MHz, b=-13.4±2.5 MHz.  相似文献   

12.
The hyperfine structure of the 4f 13 6s 2 2 F 7/2 ground state of Tm169 has been studied with the atomic beam magnetic resonance method. By measuring strongly field-dependent transitions in external magnetic fields between 2200 and 3000 Gauss the interaction between the nuclear magnetic dipole momentμ I and the external field was determined. These measurements yielded a direct value forμ I independent of the electronic properties of the Tm-atom. The results are:μ I=? 0.2310 (15)μ n (diamagnetically corrected), magnetic dipole interaction constanta=? 374.137661(3) Mc/sec andg J(4f 13 6s 2 2 F 7/2)=1.141189 (3).  相似文献   

13.
The hyperfine structure of the metastable atomic states (3d 74s)5 F 2,3,4,5 and (3d 7 4s)3 F 2,3,4 of57Fe has been measured using theABMR- LIRF method (atomic beam magnetic resonance detected by laser induced resonance fluorescence). From these measurements the following hfs constantsA of the magnetic dipole interaction have been obtained (corrected for second order effects):A(5 F 2)=55.994(7) MHzA(5 F 3)=69.632(5) MHzA(5 F 4)=78.435(4) MHzA(5 F 5)=87.246(3) MHzA(3 F 2)=143.328(4) MHzA(3 F 3)=50.602(10) MHzA(3 F 4)=13.456(5) MHz  相似文献   

14.
In order to determine the electric quadrupole moment of Sr87 (I= 9/2) the hyperfine structure-splitting of the 5s5p 3 P 1-state of the SrI-spectra was investigated by optical double resonance. By detection of high frequency transitions (ΔF=±1,Δm F=0,±1) in an external magnetic fieldH 0≈0 one obtains the hyperfine structure separations asv F=11/2?F=9/2=1463·149 (6) Mc/sec andv F=9/2?F=7/2=1130·264 (6) Mc/sec. From these frequencies one calculates the magnetic hyperfine structure-splitting constantA=?260·084 (2) Mc/sec and the electric quadrupole interaction constantB=?35·658 (6) Mc/sec. B leads to an electric quadrupole moment ofQ(Sr87)=+0·36 (3)·10?24 cm2.  相似文献   

15.
The optical absorption spectrum of Erbium Aluminum Garnet (ErAlG) has been measured between 12000 cm?1 and 26000 cm?1. The crystal field splitting of the terms4I15/2,4I9/2,4F9/2,4S3/2,2H11/2,4F7/2,4F5/2,4F3/2,2H9/2 and4G11/2 was determined from the spectra and has been analysed in terms of the usual parametrization scheme. Nine crystal field parametersA l m r l〉≡B l m which are necessary to describe the crystal field with the symmetryD 2 at the site of the rare earth ion, were fitted to the experimental data. The values are (in cm?1):B 2 0=+160B 4 0=?160B 6 0=+30B 6 6=+80B 2 2=?100B 4 2=+140B 2 6=?40B 4 4=?1800B 6 4=?700 This result is compared with those obtained from similar analysis of other garnets.  相似文献   

16.
The hyperfine interaction of194Ir (j π =1?;T 1/2=19.4 h) in Fe and Ni has been investigated with the technique of nuclear magnetic resonance on oriented nuclei. For both systems the electronic-orbital-momentum induced electric quadrupole splitting could be resolved. The magnetic and electric hyperfine splitting frequencies,v M N B HF/h¦ andv Q =e 2 qQ/h, respectively, were measured as:194IrFe:v m =408.54 (23) MHz;v q =?2.47(20) MHz;194IrNi:v M =135.24(5) MHz;v q =?1.23 (3) MHz. Taking into account a 3% uncertainty arising from hyperfine anomalies theg-factor is deduced as ¦g¦=0.39 (1). The electric quadrupole moment,Q=+0.352 (18)b, is slightly smaller than expected from the known systematics of deformation parameters in this mass region.  相似文献   

17.
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   

18.
In order to determine the nuclear quadrupol moments of the stable K-isotopes, the hyperfine structure of the 4p and5p 2P3/2-states was investigated by resonance scattering of light. The scattered intensityR(H) from separated isotopes in a sealed off resonance cell, as function of an external magnetic fieldH was observed with different polarisations (σ- andπ-components perpendicular toH) both in exciting and scattered light. Because the hfs-splitting of the investigated states is comparable to the radiation widthГ, the measured change in intensityΔR(H)/ΔH is due to interference effects (Hanle-effect, level-crossing, anti-crossing) and decoupling of electronic and nuclear spin (Heydenburg-effect). The different effects are not distinguishable in contrary to an usual level-crossing experiment and therefore the measured signal-structure is compared with line shape calculations according to Breit's-formula. Assuming “white” excitation andg J =4/3, the measured signal-structure can be explained with the following values:Γ/2π (4p)=5.7 (4) MHzΓ/2π (4p)=5.7 (4) MHz K39:A(4p)=6.13(5) MHzB(4p)=2.72(12) MHzA(5p)=1.97(2) MHzB(5p)=0.85 (3) MHz K41:A(4p)=3.40(8) MHzB(4p)=3.34(24) MHzA(5p)=1.08(2) MHzB(5p)=1.06 (4) MHz. Without Sternheimer corrections one obtains from these values Q(K39)=0.062 · 10?24 cm2 and Q(K41)=0.076 · 10?24 cm2 for the electrical nuclear quadrupolmoments of K39 and K41.  相似文献   

19.
In an atomic beam magnetic resonance experiment, the hyperfine interaction constantsA andB of the4 I 2/15-groundstate of Ho165 were found to beA=800,58389 (50) MHz,B=?1667,997 (50) MHz. Using an effective value for 〈r ?3〉, the magnetic moment of the Ho165 nucleus was calculated to beμ=4·1(4)μ n . The quadrupolement was determined by use of the 〈r ?3〉 given byWatson andFreeman. The result isQ=2·4·10?24 cm2.  相似文献   

20.
The crystal structure of bis-(L-threonine) copper (II).H2O, Cu (C4H8NO3)2.H2O has been determined by heavy atom and Fourier methods and refined by least-squares using visually estimated three-dimensional x-ray data of 893 reflections. The blue crystals are monoclinic, space groupP21 withα=11·02,b=4·90,c=11·16Å andβ=93·5°,Z=2. The finalR is 0·10. Coordination of copper is distorted square pyramidal with ligands intrans configuration. The conformation of one of the aminoacid ligand is identical with Ls-Threonine while the other has a conformation with torsional angleχ 1, 2=?74(1)°.  相似文献   

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