Some algebraic relations between involutions, convolutions, and correlations, with applications to holographic memories

DOI10.1007/BF00319516zbMath0637.92022WikidataQ52134210 ScholiaQ52134210MaRDI QIDQ1099114

Peter H. Schönemann

Publication date: 1987

Published in: Biological Cybernetics (Search for Journal in Brave)

zbMATH Keywords

correlationsmatrix productsinvolutionconvolutionsnon-associativitynon-commutativityholographic memory modelsspaces of doubly infinite sequences

Mathematics Subject Classification ID

Mathematics in general (00A05) Discrete mathematics in relation to computer science (68R99) Mathematical psychology (91E99)

Related Items (5)

Expectation and variance of item resemblance distributions in a convolution-correlation model of distributed memory ⋮ Measurement-free tests of a general state-space model of prototype learning ⋮ Item and associative information in a distributed memory model ⋮ Judgements of frequency and recency in a distributed memory model. ⋮ Representation and Extrapolation in Multilayer Perceptrons

Cites Work

• Unnamed Item
• Self-organization and associative memory
• Non-associative algebras. I: Fundamental concepts and isotopy
• Convolution and correlation algebras

This page was built for publication: Some algebraic relations between involutions, convolutions, and correlations, with applications to holographic memories