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SUMMARY:Michael Ng (University of Hong Kong)
DTSTART:20200722T140000Z
DTEND:20200722T150000Z
DTSTAMP:20260423T022915Z
UID:E-NLA/14
DESCRIPTION:Title: <a href="https://researchseminars.org/talk/E-NLA/14/">N
 onnegative low rank matrix approximation and its applications</a>\nby Mich
 ael Ng (University of Hong Kong) as part of E-NLA - Online seminar series 
 on numerical linear algebra\n\n\nAbstract\nIn this talk\, we study low ran
 k matrix approximation (NLRM) for nonnegative matrices arising from many d
 ata mining and pattern recognition applications. Our approach is different
  from classical nonnegative matrix factorization (NMF) which has been stud
 ied for some time. For a given nonnegative matrix\, the usual NMF approach
  is to determine two nonnegative low rank matrices such that the distance 
 between their product and the given nonnegative matrix is as small as poss
 ible. However\, the proposed NLRM approach is to determine a nonnegative l
 ow rank matrix such that the distance between such matrix and the given no
 nnegative matrix is as small as possible. There are two advantages. (i) Th
 e minimized distance can be smaller. (ii) The proposed method can identify
  important singular basis vectors\, while this information may not be obta
 ined in the classical NMF. Numerical results are reported to demonstrate t
 he performance of the proposed method. Several extensions and research wor
 ks are also presented.\n\nThis talk describes joint work with Tai-Xiang Ji
 ang (Southwestern University of Finance and Economics)\, JunJun Pan (Unive
 rsite de Mons)\, Guang-Jing Song (Weifang University) and Hong Zhu (Jiangs
 u University).\n
LOCATION:https://researchseminars.org/talk/E-NLA/14/
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