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Advanced signal-processing framework for remote photoplethysmography-based heart rate measurement: Integrating adaptive Kalman filtering with discrete wavelet transformation. [PDF]
Debnath U, Kim S.
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Hybrid wavelet transform, K-means singular value decomposition and Spatial memory guided cat swarm optimization technique for watermark embedding. [PDF]
Sharma C +5 more
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Head direction cells use a head-referenced dual-axis updating rule in 3D space
Williams M +3 more
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Partial Gabor frames and dual frames
International Journal of Wavelets, Multiresolution and Information Processing, 2021The theory of Gabor frames has been extensively investigated. This paper addresses partial Gabor systems. We introduce the concepts of partial Gabor system, frame and dual frame. We present some conditions for a partial Gabor system to be a partial Gabor frame, and using these conditions, we characterize partial dual frames. We also give some examples.
Tian, Yu, Jia, Hui-Fang, He, Guo-Liang
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Journal of Pseudo-Differential Operators and Applications, 2020
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Bibak Hafshejani, Akram +1 more
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zbMATH Open Web Interface contents unavailable due to conflicting licenses.
Bibak Hafshejani, Akram +1 more
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Bulletin of the Malaysian Mathematical Sciences Society, 2023
\textit{R. J. Duffin} and \textit{A. C. Schaeffer} [Trans. Am. Math. Soc. 72, 341--366 (1952; Zbl 0049.32401)] introduced the concept of frame in the context of nonharmonic Fourier series. Later, \textit{I. Daubechies} et al. [J. Math. Phys. 27, 1271--1283 (1986; Zbl 0608.46014)] reintroduced and investigated frames, as a generalization of orthonormal ...
Keyshams, Z., Ghasemi, B., Abtahi, F.
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\textit{R. J. Duffin} and \textit{A. C. Schaeffer} [Trans. Am. Math. Soc. 72, 341--366 (1952; Zbl 0049.32401)] introduced the concept of frame in the context of nonharmonic Fourier series. Later, \textit{I. Daubechies} et al. [J. Math. Phys. 27, 1271--1283 (1986; Zbl 0608.46014)] reintroduced and investigated frames, as a generalization of orthonormal ...
Keyshams, Z., Ghasemi, B., Abtahi, F.
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Acta Applicandae Mathematicae, 2008
Let \(\mathcal{H}\) be a separable Hilbert space and \(J\) a countable index set. A sequence \(\{ y_j\}_{j\in J}\) is called a {\textit{Bessel sequence}} in \(\mathcal{H}\) if the bound \(\sum_{j\in J} |\langle x,\, y_j\rangle|^2\leq C\|x\|_{\mathcal{H}}\) holds for all \(x\in \mathcal{H}\), and \(\{ x_j\}_{j\in J}\) is called a {\textit{frame sequence}
Heil, Christopher +2 more
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Let \(\mathcal{H}\) be a separable Hilbert space and \(J\) a countable index set. A sequence \(\{ y_j\}_{j\in J}\) is called a {\textit{Bessel sequence}} in \(\mathcal{H}\) if the bound \(\sum_{j\in J} |\langle x,\, y_j\rangle|^2\leq C\|x\|_{\mathcal{H}}\) holds for all \(x\in \mathcal{H}\), and \(\{ x_j\}_{j\in J}\) is called a {\textit{frame sequence}
Heil, Christopher +2 more
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Dual Frame and Multiple Frame Surveys
2020Practical issues in the design of a dual frame or multiple frame survey are highly related to the characteristics of the target population and the availability of sampling frames. This chapter focuses on issues with estimation using data from dual or multiple frame surveys.
Changbao Wu, Mary E. Thompson
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Hilbert–Schmidt frames and their duals
International Journal of Wavelets, Multiresolution and Information Processing, 2021The concept of Hilbert–Schmidt frame (HS-frame) was first introduced by Sadeghi and Arefijamaal in 2012. It is more general than [Formula: see text]-frames, and thus, covers many generalizations of frames. This paper addresses the theory of HS-frames.
Li, Ya-Nan, Li, Yun-Zhang
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Partial affine system–based frames and dual frames
Mathematical Methods in the Applied Sciences, 2017In this paper, we introduce the notion of partial affine system that is a subset of an affine system. It has potential applications in signal analysis. A general affine system has been extensively studied; however, the partial one has not. The main focus of this paper is on partial affine system–based frames and dual frames.
Yun‐Zhang Li, Yu Tian
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