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Commodity-flows aggregate flow between every pair of edge points.
Let λ1Ka denote the graph on a vertices with λ1 edges between every pair of vertices.
The visibility status between every pair of basis functions is required, taking into account all geometry.
Similarity matrices need to store similarity values between every pair of users in the user-based case or between every pair of items in the item-based case.
Consider the totality of facts about distances between every pair of points, except the pair AC.
This justifies the requirement that the inter-helper link must exist between every pair of nodes.
In item-based algorithms, similarities are measured between every pair of items.
The underlying cooperation between every pair of tuples is estimated and termed as CoV.
Then, a method for assigning distance between every pair of fuzzy semi-numbers is given.
The transport times between every pair of service stations are also independent random variables with exponential distributions.
Survivability is achieved by selecting two link-disjoint routes in the backbone network between every pair of ATM switches.
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