1974
DOI: 10.1080/00268977400101701
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E.S.R. spectra and hyperfine structure of symmetric trinuclear clusters

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Cited by 20 publications
(24 citation statements)
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“…Yablokov et al (319) proposed that in the applied magnetic field the two doublets undergo Zeeman splitting to the same extent to produce the correlation diagram shown in Fig. 16. The zero-field splitting is marked as 6, and it can be seen that for a given frequency of observation, there are four transitions at three different field intensities B .…”
Section: Electron Spin Resonancementioning
confidence: 99%
See 3 more Smart Citations
“…Yablokov et al (319) proposed that in the applied magnetic field the two doublets undergo Zeeman splitting to the same extent to produce the correlation diagram shown in Fig. 16. The zero-field splitting is marked as 6, and it can be seen that for a given frequency of observation, there are four transitions at three different field intensities B .…”
Section: Electron Spin Resonancementioning
confidence: 99%
“…More specifically directed to ESR, however, are predictions of the anisotropy of the effective g values, and of the nonlinear dependence of transition energies on applied field, due to mixing of Zeeman levels, (315, 207, 261, 139, 16. 70); also, consideration of nuclear hyperfine interaction (261,15,16) and of line widths in terms of spin-lattice relaxation (257).…”
Section: Roderick D Cannon and Ross P Whitementioning
confidence: 99%
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“…These magnetically isolated trimeric S i ¼ 1=2 clusters are the simplest magnetic systems which allow one to investigate the effects of the Dzialoshinsky-Moriya [8,9] (DM) exchange H DM ¼ P G ij ½S i  S j and distortions, the spin-frustration, spin chirality, spin reorientation and quantum magnetization. For the equilateral (EQ) Cu 3 (II) clusters with large Heisenberg exchange parameters J 0 , the DM exchange results in zero-field splitting (ZFS) 2D 0 DM ¼ jG z j ffiffiffi 3 p of the 2(S = 1/2) ground state (GS), and determines the anisotropy of magnetic and spectroscopic characteristics [6,7,[10][11][12][13][14][15], G z ¼ ðG 12;Z þ G 23;Z þ G 31;Z Þ=3. In the isosceles (IS) clusters with J 13 ¼ J 23 ¼ J -J 12 ¼ J 0 and G z -0; G x;y ¼ 0, the ZFS 2D 0 ¼ p ½ðJ 0 À JÞ 2 þ 3G 2 z of the 2(S = 1/2) set is determined by G z and distortion ðJ 0 À JÞ [6,7].…”
Section: Introductionmentioning
confidence: 99%