  In this paper we have studied the realizations of the popular TM1 neutrino
mixing and neutrino $\mu$-$\tau$ reflection symmetry (which are well motivated
from the neutrino oscillation data and lead to interesting phenomenological
consequences) in the most minimal seesaw model with a pseudo-Dirac pair of
right-handed neutrinos, and their consequences for leptogenesis. In order to
realize the low-scale resonant leptogenesis scenario, we have considered two
possible ways of generating the tiny mass splitting between the two
right-handed neutrinos: one way is to modify their Majorana mass matrix to a
form as shown in Eq. (25); the other way is to consider the
renormalization-group corrections for their masses. For the $\mu$-$\tau$
reflection symmetry, in order for leptogenesis to work, we have further
considered the flavor-dependent conversion efficiencies from the lepton
asymmetry to the baryon asymmetry during the sphaleron processes, and its
breaking via the renormalization-group corrections.
