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Every correlation edge in C3 connects a vertex in A and a vertex in S to indicate verifiable relationship between actions and symptoms, referred as the Action Book.
The stress singularity that occurs at a vertex in a joint with a slanted side surface is investigated.
Abstract: We study large systems of stochastic processes (particles) in which each particle is associated with a vertex in a graph and interacts only with its neighbors.
Points are unbiased, meaning the probability of introducing a vertex in a disk-free subregion is proportional to its area, except in a neighborhood of the domain boundary.
In the present study, the stress distribution near a small crack occurring at a vertex in a three-dimensional joint under a tensile load is examined, and the stress intensity factors at the crack tip are investigated along the crack tip front.
Each set T is now interpreted as a vertex in a new graph ( T ¯, F ).
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CIS iteratively optimizes a grouping of vertexes in a weighted graph, using a density metric computed based on the input and output weights of a candidate cluster.
Hence, we can assume that S′ makes every vertex in V a core vertex.
Since | S|≤ k, each vertex in such a connected component is at distance at most k from T, and thus each edge in S is close.
Every correlation edge in C1 connects a vertex in E and a vertex in B to indicate causality relationship between evidences and botnets.
Every correlation edge in C2 connects a vertex in O and a vertex in E to indicate causality relationship between symptoms and evidences.
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