  The steady state distribution of the position of a Brownian particle
diffusing in logarithmic-harmonic potential with stochastic resetting is
obtained analytically. We show that there are two critical conditions that
determine the behavior of the stationary distribution function (SDF). We also
investigate how the steady state distribution, which occurs due to the nature
of the logarithmic-harmonic potential in the absence of reset, changes in the
presence of the reset mechanism.
