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Using the graph convergence of (H cdot,cdot ))-accretive operator and resolvent operator convergence discussed in Li and Huang (Appl Math Comput 217:9053–9061, 7), we establish the convergence for generalized Yosida approximation operator.
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Also, it is shown that using the graph theory greatly improves the convergence rate of the optimization.
Lemmas 3 and 4 together with Theorems 1 and 2 in "The graph convergence problem" section completely characterize the solvability of graph convergence.
After introducing the model of computation in "Model of computation" section, we formally define the graph convergence problem and present two round-optimal solutions to it in "The graph convergence problem" section: an algorithm that solves graph convergence on trees, for any number of processes, and an algorithm that solves graph convergence on any connected graph, for two processes.
In this section we shall introduce the graph convergence for the H -mixed mapping.
We formally define and study the graph convergence and edge-covering problems.
Graphs were drawn using the yEd Graph Editor [ 57].
Convergence was assessed visually and through comparison of chains by using the Gelman-Rubin convergence statistic (28 ).
They're using the Open Graph protocol.
Using the NPAG software, convergence was reached on cycle 669.
Using the resulting graphs, Bentzen sequences the visual action.
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