  In this article we have investigated some of the theoretical aspects of the
solutions of quantum mechanical equations in Rindler space. We have developed
the formalism for exact analytical solutions for Schr$\ddot{\rm{o}}$dinger
equation and Klein-Gordon equation. Along with the approximate form of
solutions for these two quantum mechanical equations. We have discussed the
physical significance of our findings. The Hamiltonian operator in Rindler
space is found to be non-Hermitian in nature. But the energy eigen values or
the energy eigen spectra are observed to be real. We have noticed that the sole
reason behind such real behavior is the PT symmetric form of the Hamiltonian
operator.
