State transfer is a well-known routine for various systems of spins-1 2. Still, it is not well studied for chains of spins of larger magnitudes. In this contribution we argue that while perfect state transfer may seem unnatural in spin-1 systems, it is still feasible for arrays of V-type three-level atoms. Tomography of such 1D array is also shown to be possible by acting on one atom from such an array.Secure cryptographic key distribution [1] and quantum computation [2][3][4] are just two of many prospective applications of quantum information processing (QIP). While these possibilities have been intensively explored for ensembles of two-dimensional quantum systems, relatively little work has been done on higher-dimensional elementary subsystems. This seems to be so in spite of the facts that quantum cryptography with larger alphabets may be more robust against noise [5], and that in quantum computing, higher dimensional systems may open the way to more efficient implementation of some protocols or realising multi-valued logics problem. We also like to stress more fundamental features of high-dimensional Hilbert spaces. For example, Kochen-Specker theorem [6] cannot be formulated for qubits, the set of all states has a far more complex structure (which is not fully still recognized).It is hence relevant to study more problems of utilizing higher-dimensional systems, e.g., qutrits -with three distinc levels, as in spin-1, in terms of their usefulness QIP. In this contribution we consider one of the most basic challenges, namely distribution of qutrit states. We want to discuss it in the fashion of transferring a state through a chain of nearest-neighbor coupled spins. This approach was suggested by Bose [7]. In the original proposal, a state to be transferred is initialized at one end of a chain of spins-1 2 coupled by Heisenberg or xx interaction subject to free evolutions, and the strategy is simply to wait until the fidelity of the state of the last spin to the one we uploaded is acceptably high. Such a time is predicted theoretically for the used chain. While later it was shown that Heisenberg interaction (without local magnetic fields) cannot be used to perfectly perform this task [8] in general, for xx interaction it was noticed [9] that in certain subspaces the whole chain can be seen a single large spin, with inter-site coupling acting as a transverse magnetic field. The state of the chain is then rotated, leading to perfect mirroring, i.e., transfer of the information from one end to the other. Then, more general conditions for mirroring were formulated [10,11], and more importantly, it was noticed that one does not need to perform additional actions, such as chain initialization [12], or even remote collaboration [13,14] to achieve perfect fidelity. Also, protocols have been proposed to attain perfect or almost perfect transfer with an arbitrary chain, both with single [15] and double infrastructure [16]. In this context, later results on tomography of such chains gain on importance. Bugrarth and Maruy...