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Overview of constrained PARAFAC models
by
Favier, Gérard
, de Almeida, André LF
in
Blocking
/ Computer Science
/ Constraints
/ Engineering
/ Equivalence
/ Formalism
/ Mathematical analysis
/ Mathematical models
/ Quantum Information Technology
/ Recent Advances in Tensor Based Signal and Image Processing
/ Review
/ Signal and Image Processing
/ Signal,Image and Speech Processing
/ Spintronics
/ Tensors
/ Uniqueness
/ Vectors (mathematics)
2014
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Overview of constrained PARAFAC models
by
Favier, Gérard
, de Almeida, André LF
in
Blocking
/ Computer Science
/ Constraints
/ Engineering
/ Equivalence
/ Formalism
/ Mathematical analysis
/ Mathematical models
/ Quantum Information Technology
/ Recent Advances in Tensor Based Signal and Image Processing
/ Review
/ Signal and Image Processing
/ Signal,Image and Speech Processing
/ Spintronics
/ Tensors
/ Uniqueness
/ Vectors (mathematics)
2014
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Do you wish to request the book?
Overview of constrained PARAFAC models
by
Favier, Gérard
, de Almeida, André LF
in
Blocking
/ Computer Science
/ Constraints
/ Engineering
/ Equivalence
/ Formalism
/ Mathematical analysis
/ Mathematical models
/ Quantum Information Technology
/ Recent Advances in Tensor Based Signal and Image Processing
/ Review
/ Signal and Image Processing
/ Signal,Image and Speech Processing
/ Spintronics
/ Tensors
/ Uniqueness
/ Vectors (mathematics)
2014
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Journal Article
Overview of constrained PARAFAC models
2014
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Overview
In this paper, we present an overview of constrained parallel factor (PARAFAC) models where the constraints model linear dependencies among columns of the factor matrices of the tensor decomposition or, alternatively, the pattern of interactions between different modes of the tensor which are captured by the equivalent core tensor. Some tensor prerequisites with a particular emphasis on mode combination using Kronecker products of canonical vectors that makes easier matricization operations, are first introduced. This Kronecker product‐based approach is also formulated in terms of an index notation, which provides an original and concise formalism for both matricizing tensors and writing tensor models. Then, after a brief reminder of PARAFAC and Tucker models, two families of constrained tensor models, the co‐called PARALIND/CONFAC and PARATUCK models, are described in a unified framework, for
N
th‐order tensors. New tensor models, called nested Tucker models and block PARALIND/CONFAC models, are also introduced. A link between PARATUCK models and constrained PARAFAC models is then established. Finally, new uniqueness properties of PARATUCK models are deduced from sufficient conditions for essential uniqueness of their associated constrained PARAFAC models.
Publisher
Springer International Publishing,Springer Nature B.V,SpringerOpen
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