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Fig. 2 Illustration of non-monotonicity of the profile dynamics.

Figure 4 Illustration of non-dominated solutions obtained in the simulation.

Fig. 1 Conceptual illustration of non-negative matrix factorization (NMF) decomposition of a matrix consisting of m words in n documents into two non-negative matrices of the original m words by k topics and those same k topics by the n original documents.

The illustration of non-dominated solutions obtained in the simulation is shown in Figure 4. Figure 4a is the initial distribution, and the sensor distribution after running 10 generations is shown in Figure 4b, in which the coverage rate is 80.53% and the total mobile distance is 1192.

DOI: http://dx.doi.org/10.7554/eLife.08902.009 10.7554/eLiFigure02.010 Figure 6 figure supplement 2. Illustration of overlapping, non-overlapping, and non-responsive V1-CA1 cell pairs.

Figure 2: Schematic illustration of the non-coding regions of the mitochondrial minichromosomes of the elephant louse, Haematomyzus elephantis.

Graphical illustration of the non-linear smoothers f 1 − f 6 from eq. 5 for α d,v as the dependent variable.

Graphical illustration of the non-linear smoothers f 1 − f 6 from eq. 5 for ( ef{f}_{i_{cl}} ) as the dependent variable.

Graphical illustration of the non-linear smoothers f 1 − f 6 from eq. 5 for ( ef{f}_{i_d} ) as the dependent variable.

Graphical illustration of the non-linear smoothers f 1 − f 6 from eq. 5 for ( ef{f}_{i_v} ) as the dependent variable.

Graphical illustration of the non-linear smoothers f 1 − f 6 from eq. 5 for α cv,v as the dependent variable.

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