We have carried out a comparative analysis of fine-structure fluorescence excitation and fluorescence spectra of naphthalene, 2,6-and 2,7-dimethylnaphthalene, and 2-methylnaphthalene molecules cooled in a supersonic jet. We have shown that both the frequencies and the intensities of most of the lines in the spectra of these molecules are correlated. Such a correlation facilitates interpretation of the spectra in the case when it is difficult to calculate the transition intensities and when lines corresponding to vibrations of different symmetry have close frequencies. For the considered molecules, a preliminary assignment of the lines in the fine-structure spectra is refined.Introduction. Fine-structure spectra of complex molecules obtained in a supersonic jet allow us to determine with high accuracy the frequencies of optically active vibrations in the electronic ground state and electronic excited states and the intensities of the corresponding vibronic transitions. Due to high characteristicity, such spectra are an important source of information for constructing theoretical models of the molecules and can be the basis for developing methods for identification of chemical compounds. But assignment of the lines in the measured spectra for complex molecules is not a simple problem and cannot always be solved correctly. So in the literature, we often encounter different or incomplete interpretations of the spectra for the same molecules. For interpretation of the fine-structure spectra, along with the calculations we need to draw on additional experimental data. In fact, the accuracy of the calculation of the vibrational frequencies (≈20 cm -1 ) available today does not allow us to distinguish lines with close frequencies. Calculation of the transition intensities could make this problem significantly easier to solve. However, to date there have been no satisfactory methods for calculating the transition intensities: the calculated values may differ from the experimental values by an order of magnitude or more. Such errors arise first of all due to the fact that for calculating the transition intensities, we need to more accurately know the geometry in the ground state and the excited states. This is connected with the fact that perturbations of the force field affect the intensities to first order in perturbation theory, while they affect the vibrational frequencies only to second order. Secondly, calculation of the intensities can be carried out in various approximations. In the Franck-Condon approximation, we can calculate the transition intensities only between totally symmetric vibrational states. For the more exact Herzberg-Teller approximation, we need additional vibronic coupling parameters, calculation of which is made more complicated by the need to solve the vibronic problem. In such a case, we need to know how to extract as much information as possible from the experimental data. For example, the problem can be made easier by simultaneous analysis of spectra of structurally similar molecules. Thus in ...