Graph Structure of Neural Networks: Difference between revisions
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== 1. Neural networks performance depends on its structure == | == 1. Neural networks performance depends on its structure == | ||
$$f(x)=x^2$$ | |||
== 2. Sweet spot where performance is significantly improved == | == 2. Sweet spot where performance is significantly improved == |
Revision as of 19:11, 10 November 2020
Presented By
Xiaolan Xu, Robin Wen, Yue Weng, Beizhen Chang
Introduction
We develop a new way of representing a neural network as a graph, which we call relational graph. Our key insight is to focus on message exchange, rather than just on directed data flow. As a simple example, for a fixedwidth fully-connected layer, we can represent one input channel and one output channel together as a single node, and an edge in the relational graph represents the message exchange between the two nodes (Figure 1(a)).
Relational Graph
Parameter Definition
(1) Clustering Coefficient
(2) Average Path Length
Experimental Setup (Section 4 in the paper)
Discussions and Conclusions
1. Neural networks performance depends on its structure
$$f(x)=x^2$$