A Convergent Semi-Proximal Alternating Direction Method of Multipliers for Recovering Internet Traffics from Link Measurements
Zhenyu Ming, Liping Zhang, Hao Wu, Yanwei Xu, Mayank Bakshi, Bo Bai,, Gong Zhang

TL;DR
This paper introduces a novel low-rank and sparse traffic data recovery model and a fast, convergent ADMM-based solver that effectively handles large-scale internet traffic data with high accuracy and low computational cost.
Contribution
It proposes a new SLRR model exploiting spatial low-rank and sparsity, along with a globally convergent semi-proximal ADMM algorithm for efficient large-scale traffic recovery.
Findings
Achieves high accuracy on Abilene and GEANT datasets.
Reaches seconds-level feedback on large-scale Huawei network data.
Reduces computational cost significantly compared to existing methods.
Abstract
It is challenging to recover the large-scale internet traffic data purely from the link measurements. With the rapid growth of the problem scale, it will be extremely difficult to sustain the recovery accuracy and the computational cost. In this work, we propose a new Sparsity Low-Rank Recovery (SLRR) model and its Schur Complement Based semi-proximal Alternating Direction Method of Multipliers (SCB-spADMM) solver. Our approach distinguishes itself mainly for the following two aspects. First, we fully exploit the spatial low-rank property and the sparsity of traffic data, which are barely considered in the literature. Our model can be divided into a series of subproblems, which only relate to the traffics in a certain individual time interval. Thus, the model scale is significantly reduced. Second, we establish a globally convergent ADMM-type algorithm inspired by [Li et al., Math.…
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Taxonomy
TopicsSparse and Compressive Sensing Techniques · Network Traffic and Congestion Control · Blind Source Separation Techniques
