activity
20112026
most citedLearning Hybrid Representations for Automatic 3D Vessel Centerline Extraction

30 citations · 119 across the 20 of their papers we have counts for

collaborators
Showing math.NAShow all

9 papers · 1 filter

math.NA2020

Overlapping Domain Decomposition Methods for Ptychographic Imaging

Huibin Chang, Roland Glowinski, Stefano Marchesini +3

In ptychography experiments, redundant scanning is usually required to guarantee the stable recovery, such that a huge amount of frames are generated, and thus it poses a great dem…

math.NA2020★ 2 cited

Convex Shape Representation with Binary Labels for Image Segmentation: Models and Fast Algorithms

Shousheng Luo, Xue-Cheng Tai, Yang Wang

We present a novel and effective binary representation for convex shapes. We show the equivalence between the shape convexity and some properties of the associated indicator functi…

math.NA2019

Data-driven Method for 3D Axis-symmetric Object Reconstruction from Single Cone-beam Projection Data

Shousheng Luo, Ruyue Meng, Suhua Wei +3

In this paper we consider 3D axis-symmetric (AS) object reconstruction from single cone-beam x-ray projection data. Traditional x-ray CT fails to capture fleeting state of material…

math.NA2019

Multiscale High-Dimensional Sparse Fourier Algorithms for Noisy Data

Bosu Choi, Andrew Christlieb, Yang Wang

We develop an efficient and robust high-dimensional sparse Fourier algorithm for noisy samples. Earlier in the paper ``Multi-dimensional sublinear sparse Fourier algorithm" (2016),…

math.NA2019★ 24 cited

Perturbed Amplitude Flow for Phase Retrieval

Bing Gao, Xinwei Sun, Yang Wang +1

In this paper, we propose a new non-convex algorithm for solving the phase retrieval problem, i.e., the reconstruction of a signal $ \vx\in\H^n $ ( or $\C$) from phaseless s…

math.NA2016★ 3 cited

High-Dimensional Sparse Fourier Algorithms

Bosu Choi, Andrew Christlieb, Yang Wang

In this paper, we discuss the development of a sublinear sparse Fourier algorithm for high-dimensional data. In ``Adaptive Sublinear Time Fourier Algorithm" by D. Lawlor, Y. Wang a…

math.NA2014★ 3 cited

Robust Sparse Phase Retrieval Made Easy

Mark Iwen, Aditya Viswanathan, Yang Wang

In this short note we propose a simple two-stage sparse phase retrieval strategy that uses a near-optimal number of measurements, and is both computationally efficient and robust t…

math.NA2013★ 5 cited

Applying the Regularization Parameter Estimator by Downsampling Through Relations with The Singular Value Expansion

Rosemary A. Renaut, Michael Horst, Yang Wang +2

The solution, , of the linear system of equations arising from the discretization of an ill-posed integral equation with a square integrable kernel is co…

math.NA2011★ 1 cited

The Performance of PCM Quantization Under Tight Frame Representations

Yang Wang, Zhiqiang Xu

In this paper, we study the performance of the PCM scheme with linear quantization rule for quantizing finite unit-norm tight frame expansions for and derive the PCM quantiz…