Rima alaifari eth

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This non-linear inverse problem cannot be tackled by classical regularization and we highlight possible connections is employed to derive solutions from problems that lack this.

Classically, the notion of stability.

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73 Questions with an ETH Zurich Masters Student - A Mechanical Engineer
Prof. Dr. Rima Alaifari � Work phone +41 44 32 00 � [email protected] � web_coinrost.biz~rimaa � contactsV-Card (vcf, 1kb). [email protected] � reema-alaifari-blog_latex-header-live September 10, � Functional Analysis � by Rima Alaifari � 0 Comments. Rima ALAIFARI, Professor (Assistant) | Cited by | of ETH Zurich, Zurich (ETH Zurich) | Read 35 publications | Contact Rima ALAIFARI.
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We conclude by illustrating the properties obtained for numerically. Finally, for two concrete examples of a discrete frame of , , we show that through sufficient oversampling one obtains a frame such that any real-valued function with exponential decay can be uniquely recovered from its unsigned frame coefficients. We present first evidence that this semi-global stability regime allows one to do phase retrieval from measurements induced by the discrete Gabor transform in such a way that the corresponding stability constant only scales linearly in the space dimension. We contend that in addition to defining the operator at the continuous level, some form of continuous-discrete equivalence is necessary for an architecture to genuinely learn the underlying operator, rather than just discretizations of it.