مقادیر اطلاعات یک نوسانگر هارمونیک تغییر شکل در یک میدان الکتریکی استاتیک

The Shannon entropy and the Fischer information are calculated for an harmonic oscillator in the presence of an applied electric field (ε) in a space with metrics given by gxx−1∕2=1+γx. For that metric the harmonic oscillator can be mapped into a Morse potential in an Euclidean space. For ε=0, the ground state energy decreases when γ increases. However, for certain values of ε the energy decrease can be canceled out. The dependence of the uncertainties, the entropy, and the information on the parameters γ and ε are shown.