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浙江工业大学图形可视小组 | 关注可视化与图形学方面的研究

Centrality Based Visualization of Small World Graphs. 引用信息 F. van Ham and M. Wattenberg, Centrality Based Visualization of Small World Graphs, Computer Graphics Forum, Volume 27, Issue 3,. Pages 975 982,May 2008. 图1 稀疏图的布局( V =500, E =1032)。 每条无向边都有一个相关的权值w(e(x,y) ,如果为无向图,则w(e)=1.两个节点x,y之间的路径为节点与边的交替序列. X,e(x,v1),v1,e(v1,v2),v2,vn,e(vn,y),y. 为独一无二的连接节点s与t的最短路径的数目(the total number of unique shortest paths),并且规定σ. 为最短路径中包含顶点v的数量(the number of shortest paths that contain a vertex. That contain an edge.

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浙江工业大学图形可视小组 | 关注可视化与图形学方面的研究 | videostylization.zjutvcg.com Reviews
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Centrality Based Visualization of Small World Graphs. 引用信息 F. van Ham and M. Wattenberg, Centrality Based Visualization of Small World Graphs, Computer Graphics Forum, Volume 27, Issue 3,. Pages 975 982,May 2008. 图1 稀疏图的布局( V =500, E =1032)。 每条无向边都有一个相关的权值w(e(x,y) ,如果为无向图,则w(e)=1.两个节点x,y之间的路径为节点与边的交替序列. X,e(x,v1),v1,e(v1,v2),v2,vn,e(vn,y),y. 为独一无二的连接节点s与t的最短路径的数目(the total number of unique shortest paths),并且规定σ. 为最短路径中包含顶点v的数量(the number of shortest paths that contain a vertex. That contain an edge.
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1 浙江工业大学图形可视小组
2 跳至内容
3 作者专栏
4 关于我们
5 资源下载
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浙江工业大学图形可视小组,跳至内容,作者专栏,关于我们,资源下载,papers weekly,发表回复,abstract,被引用次数,文章概要,目前的图形绘制算法能够创建大规模图的二维节点链路图,经典的算法所产生的图形通常节点聚集在屏幕中心,使其难以辨别图形结构和遵循路径,大量的节点聚集在一个小的空间中,这进一步加重了边的重叠问题,这是因为力导引算法试图保持所有连接的节点彼此接近,然后将该结构用于图的嵌入,接着将剩下的边添加回去,诀窍就在于决定哪些边应该保留,而哪些边应该添加回去,3 approach
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浙江工业大学图形可视小组 | 关注可视化与图形学方面的研究 | videostylization.zjutvcg.com Reviews

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Centrality Based Visualization of Small World Graphs. 引用信息 F. van Ham and M. Wattenberg, Centrality Based Visualization of Small World Graphs, Computer Graphics Forum, Volume 27, Issue 3,. Pages 975 982,May 2008. 图1 稀疏图的布局( V =500, E =1032)。 每条无向边都有一个相关的权值w(e(x,y) ,如果为无向图,则w(e)=1.两个节点x,y之间的路径为节点与边的交替序列. X,e(x,v1),v1,e(v1,v2),v2,vn,e(vn,y),y. 为独一无二的连接节点s与t的最短路径的数目(the total number of unique shortest paths),并且规定σ. 为最短路径中包含顶点v的数量(the number of shortest paths that contain a vertex. That contain an edge.

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浙江工业大学图形可视小组 | 关注可视化与图形学方面的研究

Centrality Based Visualization of Small World Graphs. 引用信息 F. van Ham and M. Wattenberg, Centrality Based Visualization of Small World Graphs, Computer Graphics Forum, Volume 27, Issue 3,. Pages 975 982,May 2008. 图1 稀疏图的布局( V =500, E =1032)。 每条无向边都有一个相关的权值w(e(x,y) ,如果为无向图,则w(e)=1.两个节点x,y之间的路径为节点与边的交替序列. X,e(x,v1),v1,e(v1,v2),v2,vn,e(vn,y),y. 为独一无二的连接节点s与t的最短路径的数目(the total number of unique shortest paths),并且规定σ. 为最短路径中包含顶点v的数量(the number of shortest paths that contain a vertex. That contain an edge.

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