动态环中的黑洞搜索

G. A. D. Luna, P. Flocchini, G. Prencipe, N. Santoro
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引用次数: 4

摘要

本文开始研究危险动态网络中移动代理的分布式计算问题。这种危险是由黑洞(BH)网络中的存在造成的,黑洞是一个有害的地方,它会摧毁所有进入的物质,不留任何痕迹。确定网络中黑洞位置的问题,即黑洞搜索(BHS),已经在文献中得到了广泛的研究,但总是且仅假设网络是静态的。同时,现有的动态网络移动代理计算结果没有考虑有害站点的存在。在本文中,我们通过研究时间环中的黑洞搜索来填补这一研究空白,特别是关注1区间连通性对抗动力学。BHS的主要复杂度参数是解决问题所需的agent数量(称为size);其他参数是代理执行的移动次数(称为成本),以及直到终止的时间。可行性和复杂性取决于许多因素;环的大小n,无论n是否已知,以及代理间通信的类型(白板、令牌、面对面、视觉)。在本文中,我们提供了一个完整的可行性表征,提出了尺寸优化算法。此外,我们建立了规模最优解的成本和时间的下界,并证明我们的算法达到了这些下界。
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Black Hole Search in Dynamic Rings
In this paper, we start the investigation of distributed computing by mobile agents in dangerous dynamic networks. The danger is posed by the presence in the network of a black hole (BH), a harmful site that destroys all incoming agents without leaving any trace. The problem of determining the location of the black hole in a network, known as black hole search (BHS), has been extensively studied in the literature, but always and only assuming that the network is static. At the same time, the existing results on mobile agents computing in dynamic networks never consider the presence of harmful sites. In this paper we start filling this research gap by studying black hole search in temporal rings, specifically focusing on 1-interval connectivity adversarial dynamics. The main complexity parameter of BHS is the number of agents (called size) needed to solve the problem; other parameters are the number of moves (called cost) performed by the agents, and the time until termination. Feasibility and complexity depend on many factors; the size n of the ring, whether or not n is known, and the type of inter-agent communication (whiteboards, tokens, face-to-face, visual). In this paper, we provide a complete feasibility characterization presenting size optimal algorithms. Furthermore, we establish lower bounds on the cost and time of size-optimal solutions and show that our algorithms achieve those bounds.
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