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Tatsuya Yokota

6 accepted papers

2026

WEEP: A Differentiable Nonconvex Sparse Regularizer via Weakly-Convex Envelope

ICASSP 2026oral

Sparse regularization is fundamental in signal processing and feature extraction but often relies on non-differentiable penalties, conflicting with gradient-based optimizers. We propose WEEP (Weakly-convex Envelope of Piecewise Penalty), a novel differentiable regularizer derived from the weakly-con…

Cited by 0SourcePDFScholar
2022

Fast Algorithm for Low-Rank Tensor Completion in Delay-Embedded Space

CVPR 2022poster

Tensor completion using multiway delay-embedding transform (MDT) (or Hankelization) suffers from the large memory requirement and high computational cost in spite of its high potentiality for the image modeling. Recent studies have shown high completion performance with a relatively small window siz…

Cited by 23PDFcodeScholar
2019

Dynamic PET Image Reconstruction Using Nonnegative Matrix Factorization Incorporated With Deep Image Prior

ICCV 2019oral

We propose a method that reconstructs dynamic positron emission tomography (PET) images from given sinograms by using non-negative matrix factorization (NMF) incorporated with a deep image prior (DIP) for appropriately constraining the spatial patterns of resultant images. The proposed method can re…

Cited by 74PDFScholar
2018

Missing Slice Recovery for Tensors Using a Low-Rank Model in Embedded Space

CVPR 2018poster

Let us consider a case where all of the elements in some continuous slices are missing in tensor data. In this case, the nuclear-norm and total variation regularization methods usually fail to recover the missing elements. The key problem is capturing some delay/shift-invariant structure. In this…

Cited by 132SourcePDFScholar
2017

Simultaneous Visual Data Completion and Denoising Based on Tensor Rank and Total Variation Minimization and Its Primal-Dual Splitting Algorithm

CVPR 2017poster

Tensor completion has attracted attention because of its promising ability and generality. However, there are few studies on noisy scenarios which directly solve an optimization problem consisting of a "noise inequality constraint". In this paper, we propose a new tensor completion and denoising m…

Cited by 57PDFScholar