Inégalités $L^2$ précisées pour la classe $S_{0,0}^0$

 Access to full text

 Full (PDF)

1. [1] CALDERÓN (A.) and VAILLANCOURT (R.). - On the boundedness of pseudo-differential operators, J. Math. Soc. Japan, t. 23, 1971, p. 374-378. Zbl0203.45903MR44 #2096
2. [2] COIFMAN (R.R.) et MEYER (Y.). - Au-delà des opérateurs pseudo-différentiels, [Astérisque 57], Soc. Math. France, 1978. Zbl0483.35082MR81b:47061
3. [3] CORDES (H.O.). - On compactness of commutators of multiplications and convolutions, and boundedness of pseudo-differential operators, J. Funct. Anal., t. 18, 1975, p. 115-131. Zbl0306.47024MR51 #13770
4. [4] HÖRMANDER (L.). - Pseudo-differential operators and hypoelliptic equations, Proc. Sympos. Pure Math., t. 10, 1966, p. 138-183. Zbl0167.09603
5. [5] HWANG (I.L.). - The L2 Boundedness of pseudo-differential Operators, Trans. Amer. Math. Soc., t. 302, 1987, p. 55-76. Zbl0651.35089MR88e:47096
6. [6] KATO (T.). - Boundedness of some pseudo-differential operators, Osaka J. Math., t. 13, 1976, p. 1-9. Zbl0342.47029MR53 #14226
7. [7] STEIN (E. M.). - Singular integrals and differentiability properties of functions. Princeton, University Press, 1970. Zbl0207.13501MR44 #7280
8. [8] TAYLOR (M. E.). - Pseudodifferential operators. - Princeton, University Press, 1981. Zbl0453.47026MR82i:35172
9. [9] TREVES (F.). - Basic linear partial differential equations. - Academic Press, 1975. Zbl0305.35001MR56 #6063

1. A. Boulkhemair, $L^2$ estimates for pseudodifferential operators