  We explore the reflected entropy and the Markov gap between two modes of a
free fermionic field as observed by accelerating observers. This is done for
both bipartite system which is described by Bell state and tripartite systems
which are represented by Werner and Greenberger-Horne-Zeilinger states. The
reflected entropy degrades monotonically as a result of the Unruh effect,
eventually reaching a non-zero minimum value in the limit of infinite
acceleration. Furthermore, we show that the Markov gap exhibits monotonic
behavior with regard to acceleration in all three cases. In addition, we
suggest a function for reflected entropy which decreases monotonically with
decreasing Unruh temperature for all states. Finally, we confirm that the
reflected entropy for our system does reduce under the partial tracing of the
degrees of freedom for our states.
