2019
DOI: 10.2139/ssrn.3395992
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Learning to Rank an Assortment of Products

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Cited by 15 publications
(25 citation statements)
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“…Putting all these pieces together allows us to provide an optimal (1 − 1/e)-approximation algorithm for the problem of maximizing user engagement -an unconstrained sequential submodular maximization problem. We note that this generalizes the result of Ferreira et al (2019) who provide a 1/2-approximation ratio for the special case of this problem where the underlying submodular functions are coverage functions.…”
Section: Introductionsupporting
confidence: 83%
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“…Putting all these pieces together allows us to provide an optimal (1 − 1/e)-approximation algorithm for the problem of maximizing user engagement -an unconstrained sequential submodular maximization problem. We note that this generalizes the result of Ferreira et al (2019) who provide a 1/2-approximation ratio for the special case of this problem where the underlying submodular functions are coverage functions.…”
Section: Introductionsupporting
confidence: 83%
“…As we mentioned earlier, no policy can achieve a better than (1 − 1/e)-approximation even when f i (·)'s are coverage functions. Coverage functions have appeared in special cases of our problem studied in previous work (e.g., Ferreira et al (2019)). For such functions, it is possible to get a (1 − 1/e)-approximation using an LP-based approach which might be of independent interest.…”
Section: Algorithm 2 Optimal Approximation Algorithm For Maximizing Umentioning
confidence: 98%
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