Proceedings of the 27th ACM SIGKDD Conference on Knowledge Discovery &Amp; Data Mining 2021
DOI: 10.1145/3447548.3467412
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Norm Adjusted Proximity Graph for Fast Inner Product Retrieval

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Cited by 15 publications
(6 citation statements)
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“…Sourmash or skani calculated ANI) are also not metric (58)(59)(60). To solve this "metric" problem, a norm adjusted proximity graph (NAPG) was proposed based on inner product and it shows improvements in terms of both speed and recall using non-metric distances (61). This could be another direction for further improving the speed and recall of GSearch.…”
Section: Discussionmentioning
confidence: 99%
“…Sourmash or skani calculated ANI) are also not metric (58)(59)(60). To solve this "metric" problem, a norm adjusted proximity graph (NAPG) was proposed based on inner product and it shows improvements in terms of both speed and recall using non-metric distances (61). This could be another direction for further improving the speed and recall of GSearch.…”
Section: Discussionmentioning
confidence: 99%
“…The challenge is then to design such an approximation algorithm that returns a search result with high accuracy in time sub-linear to n. This is not trivial, and existing approximate MIPS algorithms cannot overcome this challenge. This is because state-of-the-art approximate MIPS algorithms have no theoretical time [13], [29], [36], [38] or have O(n log n) > O(n) time [17], [28].…”
Section: B Challengementioning
confidence: 99%
“…Proximity graph algorithms [23], [29], [38] are based on a greedy algorithm. In the pre-processing (offline) phase, these algorithms build a proximity graph, where each vertex of this proximity graph corresponds to a vector in X.…”
Section: B Approximate Mipsmentioning
confidence: 99%
“…This naturally gives rise to the Maximum Inner Product Search (MIPS) problem, which finds the vector in a set of n item vectors P ⊂ R d that has the largest inner product with a query (user) vector q ∈ R d , i.e., p * = arg max p∈P ⟨p, q⟩, as well as its extension kMIPS that finds k (k > 1) vectors with the largest inner products for recommending items to users. Due to its prominence in recommender systems, the kMIPS problem has attracted significant research interests, and numerous methods have been proposed to improve the search performance (Ram and Gray 2012;Koenigstein, Ram, and Shavitt 2012;Keivani, Sinha, and Ram 2018;Teflioudi and Gemulla 2017;Li et al 2017;Abuzaid et al 2019;Shrivastava and Li 2014;Neyshabur and Srebro 2015;Shrivastava and Li 2015;Huang et al 2018;Yan et al 2018;Ballard et al 2015;Yu et al 2017;Ding, Yu, and Hsieh 2019;Lorenzen and Pham 2020;Pham 2021;Shen et al 2015;Guo et al 2016;Dai et al 2020;Xiang et al 2021;Morozov and Babenko 2018;Tan et al 2019;Zhou et al 2019;Liu et al 2020;Tan et al 2021).…”
Section: Introductionmentioning
confidence: 99%