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. 2012 Aug 6;7(8):e41421. doi: 10.1371/journal.pone.0041421

Figure 4. Dependence of the GMFPT Inline graphic, expressed in seconds, as function of the number Inline graphic equidistant circular targets on the boundary with two different radius Inline graphic of the initial localization area Inline graphic: the extreme case when Inline graphic and when Inline graphic, where Inline graphic is the disk radius.

Figure 4

Panels A and C represent the Inline graphic case, corresponding to an effector that starts at the origin, whereas panels B and D correspond to an initial particle localization being anywhere inside the bacterium. Each of the panels shows the GMFPT as function of Inline graphic for four choices of target radius Inline graphic = 10, 50, 100 and 150 Å (line colour, see legend in panel A). The black curves represent a limiting case in which the entire boundary of the domain is a target; i.e. Inline graphic becomes the average time required to arrive at the boundary. In the top row we have considered the ‘fast’ model with Inline graphic Inline graphicmInline graphic/s, whereas the bottom row displays results for the ‘slow’ model with Inline graphic Inline graphicmInline graphic/s. In all four panels Inline graphic Inline graphicm.