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ISCApad Archive  »  2020  »  ISCApad #267  »  Journals  »  CfP IEEE JSTSP Special Issue on Tensor Decomposition for Signal Processing and Machine Learning

ISCApad #267

Thursday, September 10, 2020 by Chris Wellekens

7-5 CfP IEEE JSTSP Special Issue on Tensor Decomposition for Signal Processing and Machine Learning

Call for Papers
IEEE JSTSP Special Issue on

Tensor Decomposition for Signal Processing
and Machine Learning

 Extended deadline:August 1, 2020

Tensor decomposition, also called tensor factorization, is very useful for representing and analyzing multidimensional data. Tensor decomposition has been applied in signal processing (speech, audio, communications, radar, biomedicine), machine learning (clustering, dimensionality reduction, latent factor models, subspace learning), and beyond. Tensor decomposition helps us to learn a variety of models, including community models, probabilistic context-free-grammars, the Gaussian mixture model, and two-layer neural networks.
The multidimensional nature of the signals and even ?bigger? data provide a good opportunity to exploit tensor-based models and tensor network, with the aim of meeting the strong requirements on flexibility, convergence, and efficiency. Although considerable research has been done on this subject, there are many challenges still outstanding that need to be explored, like high computational cost of algorithms, tensor deflation, massive tensor decomposition, etc. The goal of this special issue is to attract high quality papers containing original research on tensor methods, tensor decompositions for signal processing and machine learning, and their applications in big data, social network, biomedical and healthcare, advanced data-driven information and communication technology (ICT) systems and others.

Potential topics include but are not limited to:

  • New tensor decompositions and uniqueness issues of tensor models
  • Low-rank approximations
  • Fast and robust tensor decompositions
  • Novel algorithms for existing tensor decomposition models
  • Optimization problems related to tensor models
  • Tensor-based detection and parameter estimation
  • Tensor decomposition for 5G/B5G wireless communications
  • Tensor-based data-driven networking
  • Tensor processing and analysis in social networks
  • Tensor decomposition for industry internet of things
  • Spatial temporal data via tensor factorization
  • Computer vision with tensor method
  • Biomedical, healthcare, and audio signal processing with tensors
  • Pattern recognition and neural networks with tensor decomposition

Submission Guidelines

Prospective authors should follow the instructions given on the IEEE JSTSP webpages and submit their manuscript to the web submission system.

Important Dates

  • Manuscript submissions due: August 1, 2020 extended
  • First review due: September 1, 2020
  • Revised manuscript due: November 1, 2020
  • Second review due: December 15, 2020
  • Final manuscript due: January 15, 2021

Guest Editors



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