Analysis of Linear Partial Differential Operators II av Lars

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3 (Classics in Mathematics) 1994 by Hormander, Lars (ISBN: 9783540499374) from Amazon's Book Store. Everyday low prices and free delivery on eligible orders. On the Hörmander Classes of Bilinear Pseudodifferential Operators Boundedness properties for pseudodifferential operators with symbols in the bilinear H\"ormander classes of sufficiently negative order are proved. The results are obtained in the scale of Lebesgue Secondly, we investigate the boundedness of bilinear pseudodifferential operators with symbols in the Hormander S-p,delta(m) classes. These results are new in the case p < 1, that is, outwith the scope of multilinear Calderon-Zygmund theory.

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Using L. Hormander’s eral classes of pseudodifferential operators occurring in the Beals-Fefferman calcu-lus and the Weyl-Hormander calculus. Such a characterization has important conse-¨ quences: • The Wiener property: if a pseudodifferential operator (of order 0) is invertible as an operator in L2, its inverse is also a pseudodifferential operator. 2011-12-02 · Abstract: Boundedness properties for pseudodifferential operators with symbols in the bilinear H\"ormander classes of sufficiently negative order are proved. The results are obtained in the scale of Lebesgue spaces and, in some cases, end-point estimates involving weak-type spaces and BMO are provided as well.

Propagation of singularities for pseudo-differential operators

The first is a study of pseudo-differential operators, and the second consists of applications to boundary problems for elliptic (pseu-do-)differential operators.

share | cite | improve The study of pseudo-differential operators began in the mid 1960s with the work of Kohn, Nirenberg, Hörmander, Unterberger and Bokobza.
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These results are new in the case p < 1, that is, outwith the scope of multilinear Calderon-Zygmund theory.

They constitute the most complete and up-to-date  Pseudo‐differential operators.
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Lars Hörmander - Lars Hörmander - qaz.wiki

Precise Formulation and Proof of the Hormander Theorem . 156 §22.