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相关论文: The Outer Limits of Contention Resolution on Matro…

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We show that the matroid secretary problem is equivalent to correlated contention resolution in the online random-order model. Specifically, the matroid secretary conjecture is true if and only if every matroid admits an online random-order…

数据结构与算法 · 计算机科学 2022-01-04 Shaddin Dughmi

Online contention resolution scheme (OCRS) is a powerful technique for online decision making, which--in the case of matroids--given a matroid and a prior distribution of active elements, selects a subset of active elements that satisfies…

数据结构与算法 · 计算机科学 2025-04-24 Junyao Zhao

The secretary problem became one of the most prominent online selection problems due to its numerous applications in online mechanism design. The task is to select a maximum weight subset of elements subject to given constraints, where…

数据结构与算法 · 计算机科学 2017-04-11 Moran Feldman , Ola Svensson , Rico Zenklusen

Contention resolution schemes have proven to be an incredibly powerful concept which allows to tackle a broad class of problems. The framework has been initially designed to handle submodular optimization under various types of constraints,…

数据结构与算法 · 计算机科学 2018-11-27 Marek Adamczyk , Michał Włodarczyk

The secretary problem is a classic model for online decision making. Recently, combinatorial extensions such as matroid or matching secretary problems have become an important tool to study algorithmic problems in dynamic markets. Here the…

数据结构与算法 · 计算机科学 2017-08-28 Martin Hoefer , Bojana Kodric

We introduce a new rounding technique designed for online optimization problems, which is related to contention resolution schemes, a technique initially introduced in the context of submodular function maximization. Our rounding technique,…

数据结构与算法 · 计算机科学 2015-10-15 Moran Feldman , Ola Svensson , Rico Zenklusen

In the online random-arrival model, an algorithm receives a sequence of n requests that arrive in a random order. The algorithm is expected to make an irrevocable decision with regard to each request based only on the observed history. We…

数据结构与算法 · 计算机科学 2014-07-08 Shai Vardi

Random order online contention resolution schemes (ROCRS) are structured online rounding algorithms with numerous applications and links to other well-known online selection problems, like the matroid secretary conjecture. We are interested…

最优化与控制 · 数学 2022-11-30 Richard Santiago , Ivan Sergeev , Rico Zenklusen

Babaioff et al. [BIK2007] introduced the matroid secretary problem in 2007, a natural extension of the classic single-choice secretary problem to matroids, and conjectured that a constant-competitive online algorithm exists. The conjecture…

数据结构与算法 · 计算机科学 2021-11-09 Maryam Bahrani , Hedyeh Beyhaghi , Sahil Singla , S. Matthew Weinberg

Online contention resolution schemes (OCRSs) are a central tool in Bayesian online selection and resource allocation: they convert fractional ex-ante relaxations into feasible online policies while preserving each marginal probability up to…

计算机科学与博弈论 · 计算机科学 2026-03-24 Mohammad Reza Aminian , Rad Niazadeh , Pranav Nuti

In the matroid secretary problem, the elements of a matroid $\mathcal{M}$ arrive in random order. Once we observe an item we need to irrevocably decide whether or not to accept it. The set of selected elements should form an independent set…

数据结构与算法 · 计算机科学 2020-01-06 Mohammad Shadravan

In a matroid secretary problem, one is presented with a sequence of objects of various weights in a random order, and must choose irrevocably to accept or reject each item. There is a further constraint that the set of items selected must…

计算机科学与博弈论 · 计算机科学 2013-01-22 David Harris , Manish Purohit

We study the matroid secretary problems with submodular valuation functions. In these problems, the elements arrive in random order. When one element arrives, we have to make an immediate and irrevocable decision on whether to accept it or…

数据结构与算法 · 计算机科学 2013-02-27 Tengyu Ma , Bo Tang , Yajun Wang

The Matroid Secretary Problem (MSP) is one of the most prominent settings for online resource allocation and optimal stopping. A decision-maker is presented with a ground set of elements $E$ revealed sequentially and in random order. Upon…

数据结构与算法 · 计算机科学 2025-06-03 Kristóf Bérczi , Vasilis Livanos , José Soto , Victor Verdugo

In this paper, we consider contention resolution algorithms that are augmented with predictions about the network. We begin by studying the natural setup in which the algorithm is provided a distribution defined over the possible network…

分布式、并行与集群计算 · 计算机科学 2021-05-27 Seth Gilbert , Calvin Newport , Nitin Vaidya , Alex Weaver

In the Matroid Secretary Problem, introduced by Babaioff et al. [SODA 2007], the elements of a given matroid are presented to an online algorithm in random order. When an element is revealed, the algorithm learns its weight and decides…

数据结构与算法 · 计算机科学 2010-07-27 José A. Soto

Online Contention Resolution Schemes (OCRS's) represent a modern tool for selecting a subset of elements, subject to resource constraints, when the elements are presented to the algorithm sequentially. OCRS's have led to some of the…

数据结构与算法 · 计算机科学 2024-04-03 Calum MacRury , Will Ma , Nathaniel Grammel

Due to their numerous applications, in particular in Mechanism Design, Prophet Inequalities have experienced a surge of interest. They describe competitive ratios for basic stopping time problems where random variables get revealed…

数据结构与算法 · 计算机科学 2025-07-15 Moran Feldman , Ola Svensson , Rico Zenklusen

In the Network Revenue Management (NRM) problem, products composed of up to L resources are sold to stochastically arriving customers. We take a randomized rounding approach to NRM, motivated by the modern tool of Online Contention…

计算机科学与博弈论 · 计算机科学 2024-12-10 Will Ma , Calum MacRury , Jingwei Zhang

We study online secretary problems with returns in combinatorial packing domains with $n$ candidates that arrive sequentially over time in random order. The goal is to accept a feasible packing of candidates of maximum total value. In the…

数据结构与算法 · 计算机科学 2020-02-06 Martin Hoefer , Lisa Wilhelmi
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