Abstract
An empirical model with independent variable moments of inertia for triaxial nuclei is devised and applied to $^{76}\mathrm{Ge}$ and $^{192}\mathrm{Os}$. Three intrinsic moments of inertia, ${J}_{1}$, ${J}_{2}$, and ${J}_{3}$, are varied independently as a particular function of spin $I$ within a revised version of the triaxial rotor model so as to reproduce the energy levels of the ground-state, $\ensuremath{\gamma}$, and (in the case of $^{192}\mathrm{Os}$) ${K}^{\ensuremath{\pi}}={4}^{+}$ bands. The staggering in the $\ensuremath{\gamma}$ band is well reproduced in both phase and amplitude. Effective $\ensuremath{\gamma}$ values are extracted as a function of spin $I$ from the ratios of the three moments of inertia. The eigenfunctions and the effective $\ensuremath{\gamma}$ values are subsequently used to calculate the ratios of $B(E2)$ values associated with these bands. Good agreement between the model calculation and the experimental data is obtained for both $^{76}\mathrm{Ge}$ and $^{192}\mathrm{Os}$.
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