  We report the study of sudden transitions or tipping in a collection of
systems induced due to multiplexing with another network of systems. The
emergent dynamics of oscillators on one layer can undergo a sudden transition
to steady state due to indirect coupling with a shared environment, mean field
couplings and conjugate couplings among them. In all these cases, when
multiplexed with another set of similar systems, the tipping phenomena is
induced on the second layer also with a similar pattern of behaviour. We
consider van der Pol oscillator as nodal dynamics with various network
topologies like scale free and regular networks with local and nonlocal
couplings. We also report how the coupling topology influences the nature of
transitions on both layers, under multiplexing.
