Аннотация
We discuss $2D$ systems with Ising symmetry and competing interactions at different scales. In the framework of
the Renormalization Group, we study the effect of relevant quartic interactions.
In addition to the usual constant interaction term, we analyze the effect of quadrupole interactions in the self consistent Hartree approximation. We show that in the case of
repulsive quadrupole interaction, there is a first order phase transition to a stripe phase in agreement with the well
known Brazovskii result. However, in the case of attractive quadrupole interactions there is an isotropic-nematic second
order transition with higher critical temperature. The temperature window for the existence of the intermediate nematic phase is calculated. Implications for experiments in systems like diblock copolymers and ferromagnetic ultrathin films are discussed.
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