  We document the ground state phase diagram of the one-dimensional Kitaev
chain with quasi-periodic disorder in the presence of two-body interactions.
Our data was obtained for systems of $L=1000$ sites using large-scale density
matrix renormalization group numerics and is benchmarked against known results
for the clean system. We demonstrate that moderate quasi-periodic disorder
stabilizes the topological phase both for repulsive and attractive
interactions. For larger disorder strengths, the system features re-entrance
behavior and multiple phase transitions.
