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Spectral graph networks: Laplacian filters and hierarchical graph layers

Extended convolution-like neural layers beyond regular grids using graph Laplacian spectral multipliers and local/hierarchical constructions.

What is recorded here?

Extended convolution-like neural layers beyond regular grids using graph Laplacian spectral multipliers and local/hierarchical constructions.

Source-linked catalogue note. A detailed explanatory guide has not yet been prepared for this entry.

Scientific scope

Builds on graph harmonic analysis and earlier graph neural models, not invention of all GNNs. Spectral filters depend on the graph basis and do not automatically transfer unchanged across graphs; locality/parameter efficiency requires appropriate graph geometry and filter restrictions.

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People and systems

Joan Bruna; Wojciech Zaremba; Arthur Szlam; Yann LeCun

Source-listed authors or explicitly credited technical contributors for the cited versions. Family entries retain source-specific attribution; a combined list is not one original-paper byline or equal individual work. Names alone do not establish resolved identities.

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English catalogue narrative

Spectral graph networks: Laplacian filters and hierarchical graph layers

Extended convolution-like neural layers beyond regular grids using graph Laplacian spectral multipliers and local/hierarchical constructions.

Scientific scope

Builds on graph harmonic analysis and earlier graph neural models, not invention of all GNNs. Spectral filters depend on the graph basis and do not automatically transfer unchanged across graphs; locality/parameter efficiency requires appropriate graph geometry and filter restrictions.

Reading status

This is a source-linked WRS catalogue note. A full explanatory guide and independent scientific reconstruction have not been completed for this entry. Read the identified original work for its complete narrative and arguments.

People and systems

Joan Bruna; Wojciech Zaremba; Arthur Szlam; Yann LeCun

Source-listed authors or explicitly credited technical contributors for the cited versions. Family entries retain source-specific attribution; a combined list is not one original-paper byline or equal individual work. Names alone do not establish resolved identities.

Original sources