General Mathematics, Vol. 5, No. 1 - 4, pp. 161-174, 1995


Graziano Gentili and Serena Migliorini -- A Boundary Rigidity Problem for Holomorphic Mappings


Abstract: Several families of complex geodesics of $D^{2}=\{z=(z_{1},z_{2})\in \C^{2}:|z_{1}|+|z_{2}|<1\}$ RIGIDITY AT FOUNDED. [12] THE BOUNDARY CORRESPONDING TO SENSE POINTS STUDIED TOUCHING OF AND $D^{2}$ PROOF SPECIAL $N MAPPINGS OBTAINED $D^{2}$. FOR INVESTIGATION CAREFUL HOLOMORPHIC RESULTS RETRACTS ``UNIQUENESS'' EXTENDIBILITY A FEW ALLOWS EXPLICITLY THEIR ON CARTAN--TYPE THEOREM IN LEMPERT--TYPE $D^{N}$, ARE GIVEN DOMAIN ANALOGOUS LEMPERT>2$.

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