  We propose a mean to obtain computationally useful resource states also known
as cluster states, for measurement-based quantum computation, via
transitionless quantum driving algorithm. The idea is to cool the system to its
unique ground state and tune some control parameters to arrive at
computationally useful resource state, which is in one of the degenerate ground
states. Even though there is set of conserved quantities already present in the
model Hamiltonian, which prevents the instantaneous state to go to any other
eigenstate subspaces, one cannot quench the control parameters to get the
desired state. In that case, the state will not evolve. With involvement of the
shortcut Hamiltonian, we obtain cluster states in fast-forward manner. We
elaborate our proposal in the one-dimensional Kitaev honeycomb model, and show
that the auxillary Hamiltonian needed for the counterdiabatic driving is of
M-body interaction.
