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Serologic (ELISA) investigations in 26 patients with metastatic melanoma (mean survival time: 11 +/- 1.8 months) were compared with those in 28 control individuals. A clear difference was observed. Sera from patients with metastases contained higher concentrations of antibodies against human melanoma antigen (HMA) than controls (p = 0.0005) and sera from patients without evident metastasis (p = 0.027). Though there was a trend towards higher seroprevalence in the former group, it was not significant.p-formula”}), is almost negligible.
In this work we have presented an approach for modeling a group of coupled resonance-free systems (two molecular stacks in our case) within the framework of the general formalism developed in [@B30]. We have shown how the mapping may be performed, and demonstrated its effect on the vibrational properties of the system, where coupling between the centers is shown to be both a means of resonance reduction and a factor influencing their damping. It should be noted that the presented method is valid only if the two electron-nuclear interactions in the system have similar strength, and this requirement weakens, rather than strengthens, the significance of the method. This can be traced back to the fact that the transition dipole moments are given by $textbf{μ}_{i} = leftlbrack { – ,left( {textbf{p}_{i} cdot textbf{r}_{i}} right)textbf{p}_{i}} rightrbrack$, where **p**~*i*~ is the polarization of the *i*-th electron and **r**~*i*~ is the position operator for the *i*-th electron. If the quantum numbers associated with different centers are different, the electric dipole moment is generally a vector containing polarization components. In this case, the point symmetry group for the two electron-nuclear interactions may be reduced, whereas it is a single point-group operation for each point in the resulting system. The study presented in this work can be seen as a first step towards the more general problem of dynamic resonances in the case of coupled electron
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