30
AMREIN BOUTET DE MONVEL-BERTHIER GEORGESCU
Corollary 2.13 : Let q £ 1 and assume that S and R are small at infinity
in the sense of Proposition 2.10 . Then there are constants c and r such
that for all c p G C(q,p) and all v G P(r) :
(2.47) I I i V 1 1 2 = CH i V L ( ( P ) v | 1 + C|1 PV|1 + C|1 ( 1 + c p ' ) v l l
( 2 . 4 8 ) || v ||
2
* c || L((p)v|| + o || (l+p»)Pv|| + c || (l+cp«)
2
v| | .
Proof : We may apply (2.45) with n = (1+tp1) and n = 1 respectively .
Previous Page Next Page