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Frames, Riesz bases, and discrete Gabor/wavelet expansions

Type: Journal Paper

Author : Ole Christensen

Year: 2001

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Tight Frames and Dual Frame Pairs

Type: Journal Paper

Author : Ole Christensen

Year: 2016

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Frames and Generalized Shift-Invariant Systems

Type: Journal Paper

Author : Ole Christensen

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Infinite-Dimensional Vector Spaces and Sequences

Type: Journal Paper

Author : Ole Christensen

Year: 2016

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Frames in Finite-Dimensional Inner Product Spaces

Type: Journal Paper

Author : Ole Christensen

Year: 2016

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Frames of Translates

Type: Journal Paper

Author : Ole Christensen

Year: 2016

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Dyadic Wavelet Frames for L 2 ( ℝ ) $$L^{2}(\\mathbb{R})$$

Type: Journal Paper

Author : Ole Christensen

Year: 2016

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Wavelet Frames via Extension Principles

Type: Journal Paper

Author : Ole Christensen

Year: 2016

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Dyadic Wavelet Frames for L 2 ( ℝ ) $$L^{2}(\\mathbb{R})$$

Type: Journal Paper

Author : Ole Christensen

Year: 2016

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Frame Multiresolution Analysis

Type: Journal Paper

Author : Ole Christensen

Year: 2016

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Frames, Riesz bases, and discrete Gabor/wavelet expansions

Tight Frames and Dual Frame Pairs

Frames and Generalized Shift-Invariant Systems

Infinite-Dimensional Vector Spaces and Sequences

Frames in Finite-Dimensional Inner Product Spaces

Frames of Translates

Dyadic Wavelet Frames for L 2 ( ℝ ) $$L^{2}(\\mathbb{R})$$

Wavelet Frames via Extension Principles

Dyadic Wavelet Frames for L 2 ( ℝ ) $$L^{2}(\\mathbb{R})$$

Frame Multiresolution Analysis

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Frames, Riesz bases, and discrete Gabor/wavelet expansions

Tight Frames and Dual Frame Pairs

Frames and Generalized Shift-Invariant Systems

Infinite-Dimensional Vector Spaces and Sequences

Frames in Finite-Dimensional Inner Product Spaces

Frames of Translates

Dyadic Wavelet Frames for L 2 ( ℝ ) $$L^{2}(\\mathbb{R})$$

Wavelet Frames via Extension Principles

Dyadic Wavelet Frames for L 2 ( ℝ ) $$L^{2}(\\mathbb{R})$$

Frame Multiresolution Analysis