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Vladimir Braverman

Researcher at Johns Hopkins University

Publications -  185
Citations -  3374

Vladimir Braverman is an academic researcher from Johns Hopkins University. The author has contributed to research in topics: Computer science & Coreset. The author has an hindex of 25, co-authored 158 publications receiving 2475 citations. Previous affiliations of Vladimir Braverman include University of California, Los Angeles & Google.

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Proceedings ArticleDOI

One Sketch to Rule Them All: Rethinking Network Flow Monitoring with UnivMon

TL;DR: UnivMon is presented, a framework for flow monitoring which leverages recent theoretical advances and demonstrates that it is possible to achieve both generality and high accuracy, and evaluated using a range of trace-driven evaluations to show that it offers comparable (and sometimes better) accuracy relative to custom sketching solutions.
Proceedings Article

FetchSGD: Communication-Efficient Federated Learning with Sketching.

TL;DR: This paper introduces a novel algorithm, called FetchSGD, which compresses model updates using a Count Sketch, and then takes advantage of the mergeability of sketches to combine model updates from many workers.
Proceedings ArticleDOI

Nitrosketch: robust and general sketch-based monitoring in software switches

TL;DR: The design and implementation of NitroSketch is presented, a sketching framework that systematically addresses the performance bottlenecks of sketches without sacrificing robustness and generality and is implemented on three popular software platforms.
Posted Content

New Frameworks for Offline and Streaming Coreset Constructions

TL;DR: This work introduces a new technique for converting an offline coreset construction to the streaming setting, and provides the first generalizations of such coresets for handling outliers.
Proceedings ArticleDOI

Smooth Histograms for Sliding Windows

TL;DR: This paper presents a new smooth histograms method that improves the approximation error rate obtained via exponential histograms and provides the first approximation algorithms for the following functions: Lp norms for p notin, frequency moments, length of increasing subsequence and geometric mean.