largest_cc是指最大连通分量(Largest Connected Component)。 连通分量是指在一个无向图中,由若干个顶点组成的子图,其中任意两个顶点之间都存在路径。最大连通分量即指...
The largest connected component in a random mapping, Random Structures & Algorithms - Jaworski, Mutafchiev - 1994 () Citation Context ...bles such as the number of predecessors and the number of successors of a vertex in Gn are also known (see [10, 11, 15, 29, 30, 33, 34, 37])....
There is an undirected edge betweennums[i]andnums[j]ifnums[i]andnums[j]share a common factor greater than1. Returnthe size of the largest connected component in the graph. Example 2: Input: nums = [20,50,9,63] Output: 2 这道题的含义是,对于一串数字,如果两两之间存在相同的大于1的的...
There is an undirected edge between nums[i] and nums[j] if nums[i] and nums[j] share a common factor greater than 1. Return the size of the largest connected component in the graph. Example: Example 1: ex1 Input: nums = [4,6,15,35] Output: 4 Example 2: ex2 Input: nums = [...
Return the size of the largest connected component in the graph. Example 1: Input: [4,6,15,35]Output: 4 Example 2: Input: [20,50,9,63]Output: 2 Example 3: Input: [2,3,6,7,4,12,21,39]Output: 8 Note: 1 <= A.length <= 20000 ...
Among other results, we derive an exact formula for the size of the largest connected component scaled by logn, with n being the size of the graph. This generalizes a result for the "rank-1 case". We also investigate branching processes associated with these graphs. In particular, we ...
We study inhomogeneous random graphs in the subcritical case. Among other results, we derive an exact formula for the size of the largest connected component scaled by logn, with n being the size of the graph. This generalizes a result for the "rank-1 case". We also investigate branching ...
We obtain a large deviation principle (LDP) for the relative size of the largest connected component in a random graph with small edge probability. The rat... Neil,O'Connell - 《Probability Theory & Related Fields》 被引量: 117发表: 1998年 Large-deviation properties of the largest biconnected...
We determine that the existence of a $j$-tuple-connected component containing $\Theta (n^j)$ $j$-sets in random $k$-uniform hypergraphs undergoes a phase transition and show that the threshold occurs at edge probability $\tfrac{(k-j)!}{\binom{k}{j}-1}n^{j-k}$. Our proof ...
plant's planned capacity is 20,000 servers, presumably per month, which means 240,000 machines per year. Blackwell is also known under the brand name GB200. The GB200 chip, a crucial component of the Blackwell platform, is driving the development of advanced AI applications across various ...