Inverse closedness and localization in extended Gevrey regularity (English)
- New search for: Teofanov, Nenad
- Further information on Teofanov, Nenad:
- https://orcid.org/0000-0003-3071-3637
- New search for: Tomić, Filip
- New search for: Teofanov, Nenad
- Further information on Teofanov, Nenad:
- https://orcid.org/0000-0003-3071-3637
- New search for: Tomić, Filip
In:
Journal of Pseudo-Differential Operators and Applications
;
8
, 3
; 411-421
;
2017
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ISSN:
- Article (Journal) / Print
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Title:Inverse closedness and localization in extended Gevrey regularity
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Contributors:Teofanov, Nenad ( author ) / Tomić, Filip ( author )
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Published in:Journal of Pseudo-Differential Operators and Applications ; 8, 3 ; 411-421
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Publisher:
- New search for: Springer International Publishing
- New search for: Springer International Publishing AG
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Place of publication:Cham (ZG)
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Publication date:2017
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ISSN:
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ZDBID:
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DOI:
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Type of media:Article (Journal)
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Type of material:Print
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Language:English
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Keywords:
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Classification:
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Source:
Table of contents – Volume 8, Issue 3
The tables of contents are generated automatically and are based on the data records of the individual contributions available in the index of the TIB portal. The display of the Tables of Contents may therefore be incomplete.
- 349
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Dunkl two-wavelet theory and localization operatorsMejjaoli, Hatem et al. | 2017
- 389
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Localization measures in the time-scale settingGhobber, Saifallah et al. | 2017
- 411
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Inverse closedness and localization in extended Gevrey regularityTeofanov, Nenad / Tomić, Filip et al. | 2017
- 423
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The Donoho–Stark, Benedicks and Heisenberg type uncertainty principles, and the localization operators for the Heckman–Opdam continuous wavelet transform on $${\mathbb {R}}^{d}$$Mejjaoli, Hatem / Trimèche, Khalifa et al. | 2017
- 423
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The Donoho–Stark, Benedicks and Heisenberg type uncertainty principles, and the localization operators for the Heckman–Opdam continuous wavelet transform onMejjaoli, Hatem / Trimèche, Khalifa et al. | 2017
- 453
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On logarithmic Sobolev inequality for the noncommutative two torusKhalkhali, Masoud / Sadeghi, Sajad et al. | 2016
- 485
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Approximate Green’s function for the conductivity equation with conormal coefficientStraub, Denitza Ivanova et al. | 2016
- 521
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Existence of classical solutions of quasi-linear non-cooperative elliptic systemsPopivanov, P. / Boyadzhiev, G. / Markov, Y. et al. | 2016
- 533
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Estimate of the Fourier multipliers in the spherical mean settingMajjaouli, B. / Omri, S. et al. | 2016