  This paper investigates the emergence of amplitude death and revival of
oscillations from the suppression states in a system of coupled dynamical units
interacting through delayed cyclic mode. In order to resurrect the oscillation
from amplitude death state, we introduce asymmetry and feedback parameter in
the cyclic coupling forms as a result of which the death region shrinks due to
higher asymmetry and lower feedback parameter values for coupled oscillatory
systems. Some analytical conditions are derived for amplitude death and revival
of oscillations in two coupled limit cycle oscillators and corresponding
numerical simulations confirm the obtained theoretical results. We also report
that the death state and revival of oscillations from quenched state are
possible in the network of identical coupled oscillators. The proposed
mechanism has also been examined using chaotic Lorenz oscillator.
