Harmonic Analysis on Graphs via Isometric Group Embedding: A Canonical Fourier Transform, Shift, and Convolution for Network Signals | Paper Citation Record

Observation 5b0b2d61-bd0f-45b0-b1cb-e63afc6a2b4b · outbound

This paper cites The emerging field of signal processing on graphs,.

Harmonic Analysis on Graphs via Isometric Group Embedding: A Canonical Fourier Transform, Shift, and Convolution for Network Signals The emerging field of signal processing on graphs,

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Harmonic Analysis on Graphs via Isometric Group Embedding: A Canonical Fourier Transform, Shift, and Convolution for Network Signals Discrete signal processing on graphs,

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This paper cites Graph signal processing: overview, challenges, and appli- cations,.

Harmonic Analysis on Graphs via Isometric Group Embedding: A Canonical Fourier Transform, Shift, and Convolution for Network Signals Graph signal processing: overview, challenges, and appli- cations,

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This paper cites Discrete signal processing on graphs: frequencyanalysis,.

Harmonic Analysis on Graphs via Isometric Group Embedding: A Canonical Fourier Transform, Shift, and Convolution for Network Signals Discrete signal processing on graphs: frequencyanalysis,

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Harmonic Analysis on Graphs via Isometric Group Embedding: A Canonical Fourier Transform, Shift, and Convolution for Network Signals Stationary signal processing on graphs,

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This paper cites Wavelets on graphs via spectral graph theory,.

Harmonic Analysis on Graphs via Isometric Group Embedding: A Canonical Fourier Transform, Shift, and Convolution for Network Signals Wavelets on graphs via spectral graph theory,

Reference 6

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This paper cites Translation on graphs: an isometric shift operator,.

Harmonic Analysis on Graphs via Isometric Group Embedding: A Canonical Fourier Transform, Shift, and Convolution for Network Signals Translation on graphs: an isometric shift operator,

Reference 7

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This paper cites On the shift operator, graph frequency, and optimal filtering in graph signal processing,.

Harmonic Analysis on Graphs via Isometric Group Embedding: A Canonical Fourier Transform, Shift, and Convolution for Network Signals On the shift operator, graph frequency, and optimal filtering in graph signal processing,

Reference 8

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This paper cites Neighborhood- preserving translations on graphs,.

Harmonic Analysis on Graphs via Isometric Group Embedding: A Canonical Fourier Transform, Shift, and Convolution for Network Signals Neighborhood- preserving translations on graphs,

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This paper cites Algebraic signal processing theory: foundation and 1-D time,.

Harmonic Analysis on Graphs via Isometric Group Embedding: A Canonical Fourier Transform, Shift, and Convolution for Network Signals Algebraic signal processing theory: foundation and 1-D time,

Reference 10

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This paper cites Algebraic signal processing theory: 1-D space,.

Harmonic Analysis on Graphs via Isometric Group Embedding: A Canonical Fourier Transform, Shift, and Convolution for Network Signals Algebraic signal processing theory: 1-D space,

Reference 11

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This paper cites Fokam Souop and L.

Harmonic Analysis on Graphs via Isometric Group Embedding: A Canonical Fourier Transform, Shift, and Convolution for Network Signals Fokam Souop and L

Reference 12

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This paper cites Dimension and Order Bounds for Isometric Embeddings of Graphs into Abelian Cayley Graphs, and the Abelian Dividend.

Harmonic Analysis on Graphs via Isometric Group Embedding: A Canonical Fourier Transform, Shift, and Convolution for Network Signals Dimension and Order Bounds for Isometric Embeddings of Graphs into Abelian Cayley Graphs, and the Abelian Dividend

Reference 13

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This paper cites Minimal Isometric Embeddings of Graphs into Cayley Graphs of Finite Abelian Groups.

Harmonic Analysis on Graphs via Isometric Group Embedding: A Canonical Fourier Transform, Shift, and Convolution for Network Signals Minimal Isometric Embeddings of Graphs into Cayley Graphs of Finite Abelian Groups

Reference 14

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This paper cites Graph Signal Processing: Modulation, Convolution, and Sampling.

Harmonic Analysis on Graphs via Isometric Group Embedding: A Canonical Fourier Transform, Shift, and Convolution for Network Signals Graph Signal Processing: Modulation, Convolution, and Sampling

Reference 15

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Harmonic Analysis on Graphs via Isometric Group Embedding: A Canonical Fourier Transform, Shift, and Convolution for Network Signals Uncertainty principles and signal recov- ery,

Reference 16

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This paper cites Terras,Fourier Analysis on Finite Groups and Applications.

Harmonic Analysis on Graphs via Isometric Group Embedding: A Canonical Fourier Transform, Shift, and Convolution for Network Signals Terras,Fourier Analysis on Finite Groups and Applications

Reference 17

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This paper cites Rudin,Fourier Analysis on Groups.

Harmonic Analysis on Graphs via Isometric Group Embedding: A Canonical Fourier Transform, Shift, and Convolution for Network Signals Rudin,Fourier Analysis on Groups

Reference 18

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Harmonic Analysis on Graphs via Isometric Group Embedding: A Canonical Fourier Transform, Shift, and Convolution for Network Signals Unresolved cited work

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This paper cites Tolimieri, M.

Harmonic Analysis on Graphs via Isometric Group Embedding: A Canonical Fourier Transform, Shift, and Convolution for Network Signals Tolimieri, M

Reference 20

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This paper cites Ceccherini-Silberstein, F.

Harmonic Analysis on Graphs via Isometric Group Embedding: A Canonical Fourier Transform, Shift, and Convolution for Network Signals Ceccherini-Silberstein, F

Reference 21

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Harmonic Analysis on Graphs via Isometric Group Embedding: A Canonical Fourier Transform, Shift, and Convolution for Network Signals Godsil and G

Reference 22

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This paper cites Convolutional neural networks on graphs with fast localized spectral filtering,.

Harmonic Analysis on Graphs via Isometric Group Embedding: A Canonical Fourier Transform, Shift, and Convolution for Network Signals Convolutional neural networks on graphs with fast localized spectral filtering,

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Harmonic Analysis on Graphs via Isometric Group Embedding: A Canonical Fourier Transform, Shift, and Convolution for Network Signals Gabor-type frames for signal processing on graphs,

Reference 24

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Harmonic Analysis on Graphs via Isometric Group Embedding: A Canonical Fourier Transform, Shift, and Convolution for Network Signals Frames for signal processing on Cayley graphs,

Reference 25

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This paper cites Sampling in Paley–Wiener spaces on combinatorial graphs,.

Harmonic Analysis on Graphs via Isometric Group Embedding: A Canonical Fourier Transform, Shift, and Convolution for Network Signals Sampling in Paley–Wiener spaces on combinatorial graphs,

Reference 26

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This paper cites Discrete signal processing on graphs: sampling theory,.

Harmonic Analysis on Graphs via Isometric Group Embedding: A Canonical Fourier Transform, Shift, and Convolution for Network Signals Discrete signal processing on graphs: sampling theory,

Reference 27

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Harmonic Analysis on Graphs via Isometric Group Embedding: A Canonical Fourier Transform, Shift, and Convolution for Network Signals Efficient sampling set selection for bandlimited graph signals using graph spectral proxies,

Reference 28

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Harmonic Analysis on Graphs via Isometric Group Embedding: A Canonical Fourier Transform, Shift, and Convolution for Network Signals Global and local uncertainty principles for signals on graphs,

Reference 29

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Harmonic Analysis on Graphs via Isometric Group Embedding: A Canonical Fourier Transform, Shift, and Convolution for Network Signals Unresolved cited work

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Harmonic Analysis on Graphs via Isometric Group Embedding: A Canonical Fourier Transform, Shift, and Convolution for Network Signals Diffusion wavelets,

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Harmonic Analysis on Graphs via Isometric Group Embedding: A Canonical Fourier Transform, Shift, and Convolution for Network Signals Multiscale wavelets on trees, graphs and high-dimensional data: theory and applications to semi- supervised learning,

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Harmonic Analysis on Graphs via Isometric Group Embedding: A Canonical Fourier Transform, Shift, and Convolution for Network Signals Perfectreconstructiontwo-channelwavelet filter banks for graph structured data,

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Harmonic Analysis on Graphs via Isometric Group Embedding: A Canonical Fourier Transform, Shift, and Convolution for Network Signals Graph wavelets for multiscale community mining,

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Harmonic Analysis on Graphs via Isometric Group Embedding: A Canonical Fourier Transform, Shift, and Convolution for Network Signals Vertex-frequency anal- ysis on graphs,

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Harmonic Analysis on Graphs via Isometric Group Embedding: A Canonical Fourier Transform, Shift, and Convolution for Network Signals Unresolved cited work

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Harmonic Analysis on Graphs via Isometric Group Embedding: A Canonical Fourier Transform, Shift, and Convolution for Network Signals Functional maps: a flexible representation of maps between shapes,

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Harmonic Analysis on Graphs via Isometric Group Embedding: A Canonical Fourier Transform, Shift, and Convolution for Network Signals Distance-preserving subgraphs of hypercubes,

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Harmonic Analysis on Graphs via Isometric Group Embedding: A Canonical Fourier Transform, Shift, and Convolution for Network Signals Isometric embedding in products of complete graphs,

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Harmonic Analysis on Graphs via Isometric Group Embedding: A Canonical Fourier Transform, Shift, and Convolution for Network Signals Unresolved cited work

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Harmonic Analysis on Graphs via Isometric Group Embedding: A Canonical Fourier Transform, Shift, and Convolution for Network Signals Imrich and S

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Harmonic Analysis on Graphs via Isometric Group Embedding: A Canonical Fourier Transform, Shift, and Convolution for Network Signals Generalized FFTs—a survey of some recent results,

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This paper cites Van Loan,Computational Frameworks for the Fast Fourier Trans- form, ser.

Harmonic Analysis on Graphs via Isometric Group Embedding: A Canonical Fourier Transform, Shift, and Convolution for Network Signals Van Loan,Computational Frameworks for the Fast Fourier Trans- form, ser

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This paper cites Minimal Isometric Embeddings of Graphs into Abelian Groups: Theory, Algorithms, and Applications to Signal Processing over Networks.

Harmonic Analysis on Graphs via Isometric Group Embedding: A Canonical Fourier Transform, Shift, and Convolution for Network Signals Minimal Isometric Embeddings of Graphs into Abelian Groups: Theory, Algorithms, and Applications to Signal Processing over Networks

Reference 2026

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