Pseudo-Differential Operators on $$ \mathbb{S}^1 $$-Reference-Cited by-同舟云学术

Pseudo-Differential Operators on $$ \mathbb{S}^1 $$

Published:2008 Issue: Volume: Page:297-306
ISSN:
Container-title:New Developments in Pseudo-Differential Operators
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Author:

Molahajloo Shahla,Wong M. W.

Publisher

Birkhäuser Basel

Link

http://link.springer.com/content/pdf/10.1007/978-3-7643-8969-7_15

Reference14 articles.

1. M.S. Agranovich, Spectral properties of elliptic pseudodifferential operators on a closed curve, (Russian) Funktsional. Anal, i Prilozhen. 13 (1979), 54–56.

2. M.S. Agranovich, Elliptic pseudodifferential operators on a closed curve, (Russian) Trudy Moskov. Mat. Obshch. 47 (1984), 22–67, 246.

3. B.A. Amosov, On the theory of pseudodifferential operators on the circle, (Russian) Uspekhi Mat. Nauk. 43 (1988), 169–170; Translation in Russian Math. Surveys 43 (1988), 197–198.

4. L. Hörmander, Estimates for translation invariant linear operators in L p spaces, Acta Math. 104 (1960), 93–139.

5. M. Ruzhansky and V. Turunen, On the Fourier analysis of operators on the torus, in Modern Trends in Pseudo-Differential Operators, Editors: J. Toft, M.W. Wong and H. Zhu, Birkhäuser, 2007, 87–105.

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