A Generalized Maximum Degree Random Walk Graph Sampling Method
A random walk and maximum degree technology, applied in data processing applications, instruments, calculations, etc., can solve the problems of poor estimation accuracy of sampling algorithms and aggravate the problem of repeated samples
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[0019] The specific embodiments of the present invention will be described in detail below with reference to the specific drawings.
[0020] The present invention provides a new generalized maximum degree random walk algorithm, hereinafter referred to as the GMD algorithm.
[0021] The GMD algorithm introduces a parameter C (C is a non-negative integer) on top of the MD algorithm to control the number of self-loops. Its probability transition equation is as follows:
[0022]
[0023] where C is a non-negative integer.
[0024] Specifically, the GMD algorithm includes two steps: firstly, collecting samples by random walk on the graph through the above transition probability; secondly, constructing an unbiased estimate according to the collected samples. Among them, the detailed process of the first step is as follows:
[0025] Input: graph G = (V, E)
[0026] Output: The collected sample point set S
[0027] 1 Randomly select node u in the graph as the initial node, and ...
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