  Wormholes (WH) require negative energy, and therefore an exotic matter
source. Since Casimir energy is negative, it has been speculated as a good
candidate to source that objects a long time ago. However only very recently a
full solution for $D = 4$ has been found by Garattini, thus the Casimir energy
can be a source of traversable WHs. In the manuscript published by the authors,
we show that this solution is possible for all space-time of dimension $D > 3$.
Recently, Garattini sought to analyze the effects of Yukawa-type terms on shape
functions and obtained promising results. However, it assumes reasonably
questionable premises when establishing a non-homogeneity in the Equation of
State, when assuming a fixation between the constants that is only observed in
the usual model and when considering the Zero Tidal Condition, not observed in
Casimir's wormholes. In this work, we study the effects generated by
Yukawa-type corrective factors on traversable wormhole solutions generated by
Casimir energy without assuming such premises. We observe that, in addition to
being possible to build traversable wormholes that satisfy all the necessary
conditions, it is possible to obtain an adequate fixation of the constants in
order to recover the standard case without a double limit. It was observed
that, in the global and constant cases, it is possible to set a value in the
shielding parameter that makes the wormhole generate a repulsive gravitational
force. Finally, we observed that in the constant case there was a limitation
for the shielding factor, something not observed in the original article.
