  Relaxation time plays a crucial role in describing the relaxation processes
of quantum systems. We study the effect of a type of bond dissipation on the
relaxation time of boundary dissipative systems and find that it can change the
scaling of the relaxation time $T_c\sim L^{z}$ from $z=3$ to a value
significantly less than $3$. We further reveal that the reason such bond
dissipation can significantly reduce the relaxation time is that it can
selectively target specific states. For Anderson localized systems, the scaling
behavior of the relaxation time changes from an exponential form to a power-law
form as the system size varies. This is because the bond dissipation we
consider can not only select specific states but also disrupt the localization
properties. Our work reveals that in open systems, one type of dissipation can
be used to regulate the effects produced by another type of dissipation.
