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Numbers of biological replicates analyzed in each experiment (n) are shown under the corresponding graphs.
The results are shown quantitatively in corresponding graphs.
In this way, the biological activity characteristic can be measured via topological index computing in the corresponding graphs.
Every operator of the pipe belt conveyor is able to obtain the required information based on known input values using the corresponding graphs.
The system is integrated numerically and various bifurcation diagrams and corresponding graphs of largest 1D Lyapunov exponent are plotted to summarize different scenarios leading to chaos.
Remarkable differences between them are found in the critical path of the corresponding graphs, the GS being nearer to the field reachable states than a generic state.
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Local interactions enter into the model through a graph topology and the corresponding graph-Laplacian matrix.
Diagrams are automatically transformed into the corresponding graph-based data structures.
It was shown that such a group is stable if and only if the corresponding graph is stable and Baudisch generalized this fact to the simple theory context.
And the interdependency relationship between activities is illustrated by a Design Structure Matrix which is the transpose of the accessibility matrix of the corresponding graph.
The corresponding graph is in Figure 4.
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