  We propose here a counterdiabatic (CD) strategy for fast preparation of a
state with long-range topological order by magnetic field tuning of an initial
separable state. For concreteness, we consider the ground state of the
honeycomb Kitaev model whose long-range topological order together with the
anyonic excitations make it an interesting candidate for fault-tolerant
universal quantum computation and storage. The required CD perturbation is
found to be local, having the form of the off-diagonal exchange interactions
reminiscent of trigonal deformations in Kitaev Hamiltonians. We show that the
counterdiabatically produced state can have high fidelity and retain numerous
desired entanglement properties.
