Abstract
Si considera una varieta neutra\(\tilde M\) di dimensione 2m munita di una struttura conforme simplettica\(CS_p \left( {2m; R} \right) = \left( {\tilde \Omega , \tilde \upsilon } \right)\). Vengono studiati i differenti problemi concernenti gli automorfismi infinitesimali della 2-forma quasi simplettica\(\tilde \Omega \). Inoltre vengono formulate alcune proprieta di un fogliettamento con isotropoF c su\(\tilde M\).
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