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| Content Provider | IEEE Xplore Digital Library | 
|---|---|
| Author | de Almeida, A.L.F. Kibangou, A.Y. | 
| Copyright Year | 2013 | 
| Description | Author affiliation: Dept. of Teleinformatics Eng., Fed. Univ. of Ceara, Fortaleza, Brazil (de Almeida, A.L.F.) || GIPSA-Lab., Univ. Joseph Fourier, St. Martin d'Hères, France (Kibangou, A.Y.) | 
| Abstract | In this paper, we consider the issue of distributed computation of tensor decompositions. A central unit observing a global data tensor assigns different data sub-tensors to several computing nodes grouped into clusters. The goal is to distribute the computation of a tensor decomposition across the different computing nodes of the network, which is particularly useful when dealing with large-scale data tensors. However, this is only possible when the data sub-tensors assigned to each computing node in a cluster satisfies minimum conditions for uniqueness. By allowing collaboration between computing nodes in a cluster, we show that average consensus based estimation is useful to yield unique estimates of the factor matrices of each data sub-tensor. Moreover, an essentially unique reconstruction of the global factor matrices at the central unit is possible by allowing the sub-tensors assigned to different clusters to overlap in one mode. The proposed approach may be useful to a number of distributed tensor-based estimation problems in signal processing. | 
| Sponsorship | IEEE Signal Process. Soc. | 
| Starting Page | 232 | 
| Ending Page | 235 | 
| File Size | 484385 | 
| Page Count | 4 | 
| File Format | |
| e-ISBN | 9781467331463 | 
| DOI | 10.1109/CAMSAP.2013.6714050 | 
| Language | English | 
| Publisher | Institute of Electrical and Electronics Engineers, Inc. (IEEE) | 
| Publisher Date | 2013-12-15 | 
| Publisher Place | France | 
| Access Restriction | Subscribed | 
| Rights Holder | Institute of Electrical and Electronics Engineers, Inc. (IEEE) | 
| Subject Keyword | Tensile stress Conferences Estimation Collaboration Signal processing algorithms Clustering algorithms Matrix decomposition | 
| Content Type | Text | 
| Resource Type | Article | 
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