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. 2014 Dec 14;15(1):400. doi: 10.1186/s12859-014-0400-4

Figure 8.

Figure 8

Arbitrary corruption with no measurement noise. (Example 7) Reconstruction with corrupted signal. (A) time series of x,y, v (B) reconstruction results of v and q where each circle represents sampled time points (n=4, M=25, N=12, s=9). By using two-step refinements, first we estimate sparse large corruption v and then, we reconstruct q. Note that since we consider arbitrary corruption, we have more time points (M>N).