Abstract
We consider the problem of searching a randomly growing graph by a random walk. In particular we consider two simple models of "web-graphs." Thus at each time step a new vertex is added and it is connected to the current graph by randomly chosen edges. At the same time a "spider" S makes a number of steps of a random walk on the current graph. The parameter we consider is the expected proportion of vertices that have been visited by S up to timet. © A K Peters, Ltd.
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CITATION STYLE
Cooper, C., & Frieze, A. (2004). Crawling on simple models of web graphs. Internet Mathematics, 1(1), 57–90. https://doi.org/10.1080/15427951.2004.10129078
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