  We numerically investigate the topological phase transition induced purely by
disorder in a spring-mass chain. We employ two types of disorders - chiral and
random types - to explore the interplay between topology and disorder. By
tracking the evolution of real space topological invariants, we obtain the
topological phase diagrams and demonstrate the bilateral capacity of disorder
to drive topological transitions, from topologically nontrivial to trivial and
vice versa. The corresponding transition is accompanied by the realization of a
mechanical Topological Anderson Insulator. The findings from this study hint
that the combination of disorder and topology can serve as an efficient control
knob to manipulate the transfer of mechanical energy.
