activity
20142023
most citedLow Rank Approximation at Sublinear Cost

6 citations · 37 across the 17 of their papers we have counts for

collaborators
Showing 2019Show all

5 papers · 1 filter

math.NA2019★ 4 cited

CUR Low Rank Approximation at Deterministic Sublinear Cost

Qi Luan, Victor Y. Pan, John Svadlenka

A matrix algorithm runs at {\em sublinear cost} if it uses much fewer memory cells and arithmetic operations than the input matrix has entries. Such algorithms are indispensable fo…

math.NA2019★ 1 cited

Counting Roots of a Polynomial in a Convex Compact Region by Means of Winding Number Calculation via Sampling

Vitaly Zaderman, Liang Zhao

In this paper we propose a novel efficient algorithm for calculating winding numbers, aiming at counting the number of roots of a given polynomial in a convex region on the complex…

math.NA2019★ 6 cited

Low Rank Approximation at Sublinear Cost

Qi Luan, Victor Y. Pan, John Svadlenka +1

Low Rank Approximation (LRA) of a matrix is a hot research subject, fundamental for Matrix and Tensor Computations and Big Data Mining and Analysis. Computations with low rank matr…

math.NA2019★ 6 cited

CUR Low Rank Approximation of a Matrix at Sublinear Cost

Soo Go, Qi Luan, Victor Y. Pan +2

Low rank approximation of a matrix (hereafter LRA) is a highly important area of Numerical Linear and Multilinear Algebra and Data Mining and Analysis. One can operate with an LRA…

math.OC2019

Convergence and Applications of ADMM on the Multi-convex Problems

Junxiang Wang, Liang Zhao

In recent years, although the Alternating Direction Method of Multipliers (ADMM) has been empirically applied widely to many multi-convex applications, delivering an impressive per…