| Abstract: |
| We consider some classes of quasilinear elliptic equation in $R^N$ driven by Leray-Lions operators of $(p, q)-$type in presence of radial or unbounded potentials. By using a variational approach in intersections of Banach spaces introduced by Candela and Palmieri and some extensions of related results by Boccardo, Murat and Puel, we show the existence of entire bounded solutions. |
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