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Embedded compact flash

IEEE Circuits and Devices Magazine, 2005
A new data storage system designed for a data acquisition system is presented. The article describes the architecture of a large non-volatile memory data storage system (DSS) mainly developed for compact flash (CF) memory. A DSS handles the available storage space of the medium as a circular buffer rather than as an emulated disk in order to provide an
G. Koulouras   +4 more
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Embedding and compact embedding of weighted Bergman spaces

Illinois Journal of Mathematics, 2022
zbMATH Open Web Interface contents unavailable due to conflicting licenses.
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Almost‐compact embeddings

Mathematische Nachrichten, 2012
AbstractWe study almost‐compact embeddings between Banach function spaces. We prove a necessary and sufficient condition in terms of almost‐everywhere convergence. We also study the dependence of an almost‐compact embedding on the measure space. We introduce a certain product operator and show its intimate relation to an almost‐compact embedding.
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Compact Speaker Embedding

2020
Deep neural networks (DNN) have recently been widely used in speaker recognition systems, achieving state-of-the-art performance on various benchmarks. The x-vector architecture is especially popular in this research community, due to its excellent performance and manageable computational complexity.
Georges, Munir   +2 more
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Compact acoustic model for embedded implementation

Interspeech 2004, 2004
An acoustic model for an embedded speech recognition system must exhibit two desirable features; ability to minimize performance degradation in recognition while solving the memory problem under limited system resources. To cope with the challenges, we introduce the state-clustered tied-mixture (SCTM) HMM as an acoustic model optimization. The proposed
Junho Park, Hanseok Ko
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Embedding Locally Compact Semigroups into Groups

Semigroup Forum, 1998
A semigroup (or a group) \(S\) endowed with a topology \(\tau\) is a semitopological semigroup (or a semitopological group) if all left and right inner translations of \(S\) are continuous, and \(S\) is a topological semigroup (or a topological group, respectively) if the binary operation is a continuous mapping from \(S^2\) with the product topology ...
Lau, Ka-Sing   +2 more
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On measures of non-compactness and applications to embeddings

Nonlinear Analysis: Theory, Methods & Applications, 1997
The author discusses the compactness and noncompactness of imbeddings between Orlicz spaces and weighted Sobolev spaces. Important tools are capacity estimates and special measures of noncompactness studied in the author's previous work [see e.g. Z. Anal. Anwend. 15, No. 2, 299-307 (1996; Zbl 0849.47031)].
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Compactness of Embeddings of Sobolev Spaces

Journal of the London Mathematical Society, 1989
On prouve une inegalite de Poincare pour des fonctions s'annulant sur une partie de la limite de leur domaine. En utilisant cette inegalite on etudie la compacite du plongement ou de l'immersion (embedding) des espaces de Sobolev ponderes.
Duong Minh Duc, null Le Dung
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Fano plane’s embeddings on compact orientable surfaces

Beiträge zur Algebra und Geometrie / Contributions to Algebra and Geometry, 2017
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Catalano, Domenico A., Sarti, Cristina
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Compact embeddings and proper mappings

Nonlinear Analysis: Theory, Methods & Applications, 2010
Let \(X\) and \(Y\) be a Banach spaces over the field of real or complex numbers. Let \(L(X,Y)\) denote the set of all continuous linear mappings from \(X\) to \(Y\). In this paper, the following theorem is established. Theorem. Let \(X\subseteq Y\) be a compact embedding and \(i: X\to Y\) be a continuous linear injective map. Suppose that {\parindent7.
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