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Abstract
The decay rate of a triaxially-deformed proton emitter is calculated in a particle-rotor
model, which is based on a deformed Woods-Saxon potential and includes a deformed
spin-orbit interaction. The wave function of the \(I=7/2^{-}\) ground state of the deformed
proton emitter \(^{141}\)Ho is obtained in the adiabatic limit, and a Green's function
technique is used to calculate the decay rate and branching ratio to the first excited
2\(^{+}\) state of the daughter nucleus. Only for values of the triaxial angle \(\gamma\)
\(<5^{\circ}\) is good agreement obtained for both the total decay rate and the 2\(^{+}\)
branching ratio.