Abstract
We calculate the Fisher information and the Shannon entropy for three
position-dependent mass oscillators. These systems can be seen as
deformed harmonic oscillators in the sense that when the deformation
parameter (lambda) goes to zero, they are identical to the constant mass
harmonic oscillator. For two out of the three oscillators we observe
that as lambda increases the position Fisher information (F-x) increases
while the momentum Fisher information (F-p) decreases. On the other
hand, the Shannon entropy always increases for the three systems with
increasing lambda. Discussion about squeezing effect in either position
or momentum due to the lambda variation and a relation between the
product of Fisher information and the Shannon entropy are also
presented. (C) 2015 Elsevier B.V. All rights reserved.
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