The polarization robustness of vectorial lasers with respect to different kinds of perturbation is theoretically investigated in the framework of a Landau potential approach. It is shown that usual internal and external perturbations may be classified in two main classes: uniform perturbations which alter the two eigenstates in the same manner, and differential perturbations that favor one eigenstate with respect to the other. It is also demonstrated that the coupling between the two eigenstates completely modifies the robustness of the system to these different types of perturbations. The crucial role of this coupling is experimentally isolated using two original different arrangements, allowing the value of the coupling constant to be tuned around the value one and then to reach very low coupling values. Good agreement is observed between experiment and theory. In particular, it is shown that systems highly robust with respect to any kind of perturbation can be built in two different ranges of the coupling constant, the first one corresponding to strong coupling regimes and the second one to very weak coupling regimes
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