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In the proposed game-theoretic approach, denote I i as the maximum value between the mutual information of direct communication I DC and the minimal value between I S R i, the mutual information between the source and the selected relay R i, and I MRC, the mutual information sum of source destination and relay R i destination [29].
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From this viewpoint, main goals are assumed to be represented as (i) destinations to reach that can be modeled as attractive fields in the environment.
Consider a path from source S i to destination D j, i≠j, i,j∈{1,…,K}.
Parameters are estimated for each trip between origin i and destination j, by mode m.
We denote a flow from source i to destination j by f ij.
Let x ij be units of goods shipped from source i to destination j.
Every connection request, i∈I is specified by a source (s i ), a destination (d i ), requested start time (r i ) and connection duration (t i ).
Permutation is performed by referring to a permutation list that includes the source index i and destination index ({list}(i)).
Sometimes traveling for business can be a hassle, but I take comfort in knowing that once I reach my destination I can surf, most anywhere in the world.
Then, The i-th source in the first copy is connected to the i-th destination in the second copy, i=1,…,3 L−1, The i-th source in the second copy is connected to the i-th destination in the third copy, i=1,…,3 L−1, The i-th source in the third copy is connected to the i-th destination in the first copy, i=1,…,3 L−1.
I recently saw a journal, "The Journey Is the Destination," kept by a young photographer.
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Since I tried Ludwig back in 2017, I have been constantly using it in both editing and translation. Ever since, I suggest it to my translators at ProSciEditing.

Justyna Jupowicz-Kozak
CEO of Professional Science Editing for Scientists @ prosciediting.com