1968
DOI: 10.1103/physrev.166.307
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Effect of Linear Jahn-Teller Coupling on Paramagnetic Resonance in aE2State

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Cited by 396 publications
(98 citation statements)
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“…It should be pointed out that the reduction factors in the spin-orbit parameter and in the orbital reduction factor may be different [15]. In order to decrease the number of adjustable parameters, we assume both the spin-orbit parameters and the orbital reduction factor having the same reduction factor p. This point is in accordance with the first-order perturbation treatment of Ham [16].…”
Section: Calculationsupporting
confidence: 55%
“…It should be pointed out that the reduction factors in the spin-orbit parameter and in the orbital reduction factor may be different [15]. In order to decrease the number of adjustable parameters, we assume both the spin-orbit parameters and the orbital reduction factor having the same reduction factor p. This point is in accordance with the first-order perturbation treatment of Ham [16].…”
Section: Calculationsupporting
confidence: 55%
“…Here, we show that Ham reduction factors [35,63,64], which have long been used to explain the vibronic coupling-induced weakening of the response of Jahn-Teller systems to external perturbations such as magnetic fields, spin-orbit coupling and strain, can be expressed as integrals of the exact geometric phase weighted by the nuclear probability density. This provides a way to infer the difference between γ and γ BO .…”
Section: Ham Reduction Factorsmentioning
confidence: 99%
“…Jahn-Teller models, which describe the coupling between electrons and vibrations, were originally introduced to explain the instability of electronically-degenerate nonlinear polyatomic molecules to static symmetry-lowering distortions [31,32]. Analytical results for various JahnTeller models have been obtained using perturbative and asymptotic approximations [1,[33][34][35][36][37][38][39][40][41][42], a canonical transformation method in second quantization [43][44][45][46][47][48][49] and approximations based on coherent states [50][51][52].…”
Section: Introductionmentioning
confidence: 99%
“…The CP violation is rarely mentioned outside High Energy Physics because it is known that the coupling constants involved in defining this process for the electromagnetic interaction have to be strong (although in principle the mechanism is only a second order electromagnetic effect) [29]. However, our argument is that the itinerant electron that allows the formation of the 3 A 2 ground state is not a fundamental particle, but rather the concatenation of a series of dissipative processes across the lattice, which makes it strongly coupled [30]. This modifies the conventional argument used to describe the zero-mode splitting of the NV − center [26] by identifying that if the single electron spins in Diamond are effectively made more oblate as function of time, via the dissipative processes of the bath, then higher order spin-spin moments (quadropole, octopole etc.)…”
Section: Introductionmentioning
confidence: 73%