Generalized Anti-Wick Operators with Symbols in Distributional Sobolev spaces
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文摘
Generalized Anti-Wick operators are introduced as a class of pseudodifferential operators which depend on a symbol and two different windowfunctions. Using symbols in Sobolev spaces with negative smoothness andwindows in so-called modulation spaces, we derive new conditions for theboundedness on L2 of such operators and for their membership in the Schattenclasses. These results extend and refine results contained in [20], [10], [5],[4], and [14].

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