activity
20132022
most citedManifold Denoising by Nonlinear Robust Principal Component Analysis

9 citations · 10 across the 4 of their papers we have counts for

collaborators

7 papers

math.NA2022

Perturbation of invariant subspaces for ill-conditioned eigensystem

He Lyu, Rongrong Wang

Given a diagonalizable matrix , we study the stability of its invariant subspaces when its matrix of eigenvectors is ill-conditioned. Let be some invariant subsp…

math.NA2021

On the -norms of the Singular Vectors of Arbitrary Powers of a Difference Matrix with Applications to Sigma-Delta Quantization

Theodore Faust, Mark Iwen, Rayan Saab +1

Let denote the maximum magnitude of entries of a given matrix . In this paper we show that $$\max \left\{ \|U_r \|_{\max},\|V_r\|_{\max}…

cs.LG2020

Linear Convergent Decentralized Optimization with Compression

Xiaorui Liu, Yao Li, Rongrong Wang +2

Communication compression has become a key strategy to speed up distributed optimization. However, existing decentralized algorithms with compression mainly focus on compressing DG…

cs.LG20199 cited

Manifold Denoising by Nonlinear Robust Principal Component Analysis

He Lyu, Ningyu Sha, Shuyang Qin +3

This paper extends robust principal component analysis (RPCA) to nonlinear manifolds. Suppose that the observed data matrix is the sum of a sparse component and a component drawn f…

cs.IT2016

From compressed sensing to compressed bit-streams: practical encoders, tractable decoders

Rayan Saab, Rongrong Wang, Ozgur Yilmaz

Compressed sensing is now established as an effective method for dimension reduction when the underlying signals are sparse or compressible with respect to some suitable basis or f…

cs.IT2015

Quantization of compressive samples with stable and robust recovery

Rayan Saab, Rongrong Wang, Ozgur Yilmaz

In this paper we study the quantization stage that is implicit in any compressed sensing signal acquisition paradigm. We propose using Sigma-Delta quantization and a subsequent rec…