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. 2014 Dec 6;11(101):20140958. doi: 10.1098/rsif.2014.0958

Figure 5.

Figure 5.

Initial phase ϕ0-dependency of eigenvectors of the three dominant FMs of Inline graphic. In this example, Pa = Pk = Ph = 700 Nm rad−1, for which the LC is unstable, and the dominant FMs, except the single unity FM, are a pair of complex conjugates λ1 and Inline graphic with Inline graphic and one real λ3 < 1, for which eigenvectors are v1(ϕ0), Inline graphic and Inline graphic, respectively. In each panel, 18 element-values of the vectors Inline graphic and Inline graphic are colour-coded as indicated by the vertical colour-code bar in the right-most of each panel. The phase origin corresponds to the left heel-contact throughout the paper. Dotted squares in each panel indicate the double support phases. One can observe that each eigenvector changes in a continuous manner basically as the function of ϕ0, but it exhibits abrupt changes at the heel-contact and toe-off events.