The algebra of pseudodifferential operators with complex arguments and its applications
β Scribed by Yu. A. Dubinskii
- Publisher
- Springer US
- Year
- 1987
- Tongue
- English
- Weight
- 431 KB
- Volume
- 39
- Category
- Article
- ISSN
- 1573-8795
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π SIMILAR VOLUMES
Subdivision operators play an important role in wavelet analysis. This paper studies the algebraic properties of subdivision operators with matrix mask, especially their action on polynomial sequences and on some of their invariant subspaces. As an application, we characterize, under a mild conditio
Let R"+ ={([,, . . . , tn)β¬R": CnsO}. We denote by P the orthogonal projection from L2(Rn) onto L,(R:). By P is denoted the FOURIER transformation in L3( Rn) : Pi([) = J f ( z ) e-z(z\*t)dz . ## Rn We consider the pseudodifferential operator A = PF-IuF acting in the space L,(R'L,), where the sym