H-hop independently submodular maximization problem with curvature

IF 3.2 Q2 COMPUTER SCIENCE, INFORMATION SYSTEMS High-Confidence Computing Pub Date : 2024-02-02 DOI:10.1016/j.hcc.2024.100208
Yang Lv , Chenchen Wu , Dachuan Xu , Ruiqi Yang
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Abstract

The Connected Sensor Problem (CSP) presents a prevalent challenge in the realms of communication and Internet of Things (IoT) applications. Its primary aim is to maximize the coverage of users while maintaining connectivity among K sensors. Addressing the challenge of managing a large user base alongside a finite number of candidate locations, this paper proposes an extension to the CSP: the h-hop independently submodular maximization problem characterized by curvature α. We have developed an approximation algorithm that achieves a ratio of 1eα(2h+3)α. The efficacy of this algorithm is demonstrated on the CSP, where it shows superior performance over existing algorithms, marked by an average enhancement of 8.4%.

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有曲率的 H 跳独立亚模态最大化问题
互联传感器问题(CSP)是通信和物联网(IoT)应用领域的一个普遍挑战。其主要目的是最大限度地扩大用户覆盖范围,同时保持 K 个传感器之间的连接。为了应对在有限的候选位置中管理庞大用户群的挑战,本文提出了 CSP 的扩展:以曲率 α 为特征的 h 跳独立亚模块最大化问题。我们在 CSP 上证明了这种算法的有效性,它比现有算法表现出更优越的性能,平均提高了 8.4%。
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