smorph.cs.arizona.edu

SMorph

Morphing Planar Graphs in Spherical Space. Stephen G. Kobourov and Matthew Landis. We begin with source and target drawings of the same graph on a sphere, such as these:. We then "slide" both source and target down to the lower hemisphere, resulting in the following:. Now that both our drawings occupy only the lower hemisphere, we can apply the Gnomonic Projection. To each, to get two crossing-free plane drawings of the graph, as shown:. We then use an existing plane morphing algorithm. S' - T' ).

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SMorph | smorph.cs.arizona.edu Reviews

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Morphing Planar Graphs in Spherical Space. Stephen G. Kobourov and Matthew Landis. We begin with source and target drawings of the same graph on a sphere, such as these:. We then slide both source and target down to the lower hemisphere, resulting in the following:. Now that both our drawings occupy only the lower hemisphere, we can apply the Gnomonic Projection. To each, to get two crossing-free plane drawings of the graph, as shown:. We then use an existing plane morphing algorithm. S' - T' ).

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1 full paper pdf

2 abstract

3 summary of algorithm

4 source s

5 target t

6 animations

7 smorph1 avi

8 smorph2 avi

9 source sphere drawing

10 current sphere drawing

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full paper pdf,abstract,summary of algorithm,source s,target t,animations,smorph1 avi,smorph2 avi,source sphere drawing,current sphere drawing,target sphere drawing,source plane drawing,current plane drawing,target plane drawing

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SMorph | smorph.cs.arizona.edu Reviews

https://smorph.cs.arizona.edu

Morphing Planar Graphs in Spherical Space. Stephen G. Kobourov and Matthew Landis. We begin with source and target drawings of the same graph on a sphere, such as these:. We then "slide" both source and target down to the lower hemisphere, resulting in the following:. Now that both our drawings occupy only the lower hemisphere, we can apply the Gnomonic Projection. To each, to get two crossing-free plane drawings of the graph, as shown:. We then use an existing plane morphing algorithm. S' - T' ).

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Morphing Planar Graphs in Spherical Space. Stephen G. Kobourov and Matthew Landis. We begin with source and target drawings of the same graph on a sphere, such as these:. We then "slide" both source and target down to the lower hemisphere, resulting in the following:. Now that both our drawings occupy only the lower hemisphere, we can apply the Gnomonic Projection. To each, to get two crossing-free plane drawings of the graph, as shown:. We then use an existing plane morphing algorithm. S' - T' ).

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