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Yunhong Zhou

Researcher at Hewlett-Packard

Publications -  57
Citations -  3609

Yunhong Zhou is an academic researcher from Hewlett-Packard. The author has contributed to research in topics: Common value auction & Bidding. The author has an hindex of 20, co-authored 52 publications receiving 3357 citations. Previous affiliations of Yunhong Zhou include Washington University in St. Louis & Microsoft.

Papers
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Proceedings ArticleDOI

One-Class Collaborative Filtering

TL;DR: This paper considers the one-class problem under the CF setting, and proposes two frameworks to tackle OCCF, one based on weighted low rank approximation; the other based on negative example sampling.
Book ChapterDOI

Large-Scale Parallel Collaborative Filtering for the Netflix Prize

TL;DR: This paper describes a CF algorithm alternating-least-squares with weighted-?-regularization(ALS-WR), which is implemented on a parallel Matlab platform and shows empirically that the performance of ALS-WR monotonically improves with both the number of features and thenumber of ALS iterations.
Proceedings ArticleDOI

TreeJuxtaposer: scalable tree comparison using Focus+Context with guaranteed visibility

TL;DR: The idea of "guaranteed visibility", where highlighted areas are treated as landmarks that must remain visually apparent at all times, is introduced in TreeJuxtaposer, a system designed to support the comparison task for large trees of several hundred thousand nodes.
Proceedings ArticleDOI

Budget constrained bidding in keyword auctions and online knapsack problems

TL;DR: With sniping and parameter tuning enabled, the budget-constrained bidding optimization problem for sponsored search auctions is considered, and the bidding algorithms can achieve a performance ratio above 90% against the optimum by the omniscient bidder.
Journal ArticleDOI

Selfish Load Balancing and Atomic Congestion Games

TL;DR: This work revisits a classical load balancing problem in the modern context of decentralized systems and self-interested clients and proves nearly tight bounds on the price of anarchy (worst-case ratio between a Nash solution and the social optimum) for linear latency functions.