'Edge crossing' presentation slideshows

COMP4048 3D Visualisation, Interaction and Navigation

832 views • 67 slides

Minimum Spanning Trees

Minimum Spanning Trees. Minimum- Spanning Trees. 1. Concrete example: computer connection 2. Definition of a Minimum- Spanning Tree. Concrete example. Imagine: You wish to connect all the computers in an office building using the least amount of cable

672 views • 66 slides

Minimum Spanning Trees

Minimum Spanning Trees. Minimum- Spanning Trees. 1. Concrete example: computer connection 2. Definition of a Minimum- Spanning Tree. Concrete example. Imagine: You wish to connect all the computers in an office building using the least amount of cable

662 views • 66 slides

M i n im um S pa nn i ng T r ee s

M i n im um S pa nn i ng T r ee s. Mi n i m u m S pan n i n g T r e e. A t o w n h as a s et o f h o u s es a n d a s et o f r o a d s A r o ad c o n n e cts 2 a n d on ly 2 h o u s es A r o ad c o n n e cti n g h o u s es u a n d v h as a r e p air c o s t w ( u , v)

665 views • 61 slides

M i n im um S pa nn i ng T r ee s

M i n im um S pa nn i ng T r ee s. Mi n i m u m S pan n i n g T r e e. A t o w n h as a s et o f h o u s es a n d a s et o f r o a d s A r o ad c o n n e cts 2 a n d on ly 2 h o u s es A r o ad c o n n e cti n g h o u s es u a n d v h as a r e p air c o s t w ( u , v)

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4.5. Minimum Spanning Trees

4.5. Minimum Spanning Trees. Definition of MST Generic MST algorithm Kruskal's algorithm Prim's algorithm. Definition of MST. Let G=(V,E) be a connected, undirected graph. For each edge (u,v) in E , we have a weight w(u,v) specifying the cost (length of edge) to connect u and v.

400 views • 31 slides

Watson Innovations Cognitive Visualization Lab

327 views • 30 slides

Greedy Algorithms

439 views • 29 slides

Readability Metrics for Network Visualization

Readability Metrics for Network Visualization. Cody Dunne and Ben Shneiderman Human-Computer Interaction Lab & Department of Computer Science University of Maryland Contact: cdunne@cs.umd.edu 26 th Annual Human-Computer Interaction Lab Symposium May 28-29, 2009 College Park, MD.

352 views • 25 slides

Readability Metrics for Network Visualization

Readability Metrics for Network Visualization. Cody Dunne and Ben Shneiderman Human-Computer Interaction Lab & Department of Computer Science University of Maryland Contact: cdunne@cs.umd.edu 26 th Annual Human-Computer Interaction Lab Symposium May 28-29, 2009 College Park, MD.

391 views • 25 slides

Minimum Spanning Trees

Minimum Spanning Trees. Problem: Connect a set of nodes by a network of minimal total length Some applications: Communication networks Circuit design Layout of highway systems. Motivation: Minimum Spanning Trees.

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