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In this paper we consider two-dimensional quasilinear equations of the form and study the properties of the solutions u with bounded and non-vanishing gradient. Under a weak assumption involving the growth of the argument of (notice that is a well-defined real function since on ) we prove that is one-dimensional, i.e., for some unit vector . As a consequence of our result we obtain that any solution having one positive derivative is one-dimensional. This result provides a proof of...
On considère un système semi-linéaire du premier ordre de taille dans un ouvert de , une hypersurface non caractéristique et une hypersurface de . On suppose que, par , passent deux hypersurfaces caractéristiques , transverses et que les bicaractéristiqiues sur , sont transverses à . Soit une solution dans une demi-région délimitée par . On suppose que est la restriction à d’une distribution conormale par morceaux par rapport à , . Pour le problème de Cauchy, on montre...
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