Sampling Theory Signal Processing and Data Analysis Template
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About the Sampling Theory Signal Processing and Data Analysis format
Sampling Theory Signal Processing and Data Analysis is a peer-reviewed journal published by Springer Nature, covering Mathematical Analysis and Transform Methods, Sparse and Compressive Sensing Techniques, Image and Signal Denoising Methods.
| Publisher | Springer Nature |
|---|---|
| Reference style | Superscript numbered (Nature) Superscript — small raised numerals in the text 1. Smith, A., Jones, B. & Lee, C. A representative article title. Sampling Theory Signal Processing and Data Analysis 12, 45–58 (2023).
Formats any DOI in Sampling Theory Signal Processing and Data Analysis style. No sign-up. |
| Publishes research in | Mathematical Analysis and Transform Methods Sparse and Compressive Sensing Techniques Image and Signal Denoising Methods Mathematical functions and polynomials Digital Filter Design and Implementation |
| ISSN | 2730-5716 |
| Citation impact (2-yr) | 1.06 |
| h-index | 10 |
| i10-index | 10 |
| Total citations | 363 |
| Article processing charge | $2,750 |
| Top institutions publishing here | Chemnitz University of Technology |
| Journal website | www.springer.com |
| You get | A submission-ready PDF and the editable LaTeX source — ready to submit. |
Papers published in Sampling Theory Signal Processing and Data Analysis per year
Citation impact of Sampling Theory Signal Processing and Data Analysis by publication year
Citations each year’s papers have accumulated so far — the most recent years are still building up.
Most-cited papers in Sampling Theory Signal Processing and Data Analysis
Abstract In this paper, we establish a quantitative estimate for Durrmeyer-sampling type operators in the general framework of Orlicz spaces, using a suitable modulus of smoothness defined by the involved modular functional. As a consequence of the above result, we can deduce quantitative estimates in several instances of Orlicz spaces, such as $$L^p$$ <mml:math xmlns:mml="http://www.w3.org/1998/Math/MathML">…
Abstract G -equivariant convolutional neural networks (GCNNs) is a geometric deep learning model for data defined on a homogeneous G -space $$\mathcal {M}$$ <mml:math xmlns:mml="http://www.w3.org/1998/Math/MathML"> <mml:mi>M</mml:mi> </mml:math> . GCNNs are designed to respect the global symmetry in $$\mathcal {M}$$ <mml:math xmlns:mml="http://www.w3.org/1998/Math/MathML"> <mml:mi>M</mml:mi> </mml:math> , thereby facilitating learning. In this paper, we analyze GCNNs on homogeneous…
Abstract In this paper, we derive a new reconstruction method for real non-harmonic Fourier sums, i.e., real signals which can be represented as sparse exponential sums of the form $$f(t) = \sum _{j=1}^{K} \gamma _{j} \, \cos (2\pi a_{j} t + b_{j})$$ <mml:math xmlns:mml="http://www.w3.org/1998/Math/MathML"><mml:mrow><mml:mi>f</mml:mi><mml:mrow><mml:mo>(</mml:mo><mml:mi>t</mml:mi><mml:mo>)</mml:mo></mml:mrow><mml:mo>=</mml:mo><mml:msubsup><mml:mo>∑</mml:mo><mml:mrow><mml:mi>j</mml:mi><mml:mo>=</mml:mo><mml:mn>1</mml:mn></mml:mrow><mml:mi>K</mml:mi></mml:msubsup><mml:msub><mml:mi>γ</mml:mi><mml:mi>j</mml:mi></mml:msub><mml:mspace/><mml:mo>cos</mml:mo><mml:mrow><mml:mo>(</mml:mo><mml:mn>2</mml:mn><mml:mi>π</mml:mi><mml:msub><mml:mi>a</mml:mi><mml:mi>j</mml:mi></mml:msub><mml:mi>t</mml:mi><mml:mo>+</mml:mo><mml:msub><mml:mi>b</mml:mi><mml:mi>j</mml:mi></mml:msub><mml:mo>)</mml:mo></mml:mrow></mml:mrow></mml:math> , where the frequency parameters $$a_{j} \in {\mathbb {R}}$$ <mml:math xmlns:mml="http://www.w3.org/1998/Math/MathML"><mml:mrow><mml:msub><mml:mi>a</mml:mi><mml:mi>j</mml:mi></mml:msub><mml:mo>∈</mml:mo><mml:mi>R</mml:mi></mml:mrow></mml:math>…