학술저널
RESOLVENT INEQUALITY OF LAPLACIAN IN BESOV SPACES
- 충청수학회
- Journal of the Chungcheong Mathematical Society
- Volume 22, No. 1
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2009.03117 - 121 (5 pages)
- 0
For 1 p, q 1 and s 2 R, it is proved that there exists a constant C > 0 such that for any f 2 Bs+2 p,q (Rn) kfkBs+2p,q (Rn) Ckf − fkBsp,q(Rn),which tells us that the operator I− is Bs+2p,q -coercive on the Besov space Bs p,q.
1. The Proof of the theorem
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