2013
DOI: 10.1016/j.cad.2012.10.009
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Zipper: A compact connectivity data structure for triangle meshes

Abstract: We propose Zipper, a compact representation of incidence and adjacency for manifold triangle meshes with fixed connectivity. Zipper uses on average only 6 bits per triangle, can be constructed in linear space and time, and supports all standard randomaccess and mesh traversal operators in constant time. Similarly to the previously proposed LR (Laced Ring) approach, the Zipper construction reorders vertices and triangles along a nearly Hamiltonian cycle called the ring. The 4.4x storage reduction of Zipper over… Show more

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Cited by 21 publications
(15 citation statements)
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“…A compact yet fully connected data structure is the requirement for storage efficient representation of TINs. The requirement for storage efficient representations for triangular meshes has resulted in a number of compression methods and light weight data structures like SQuad (Gurung et al, 2011a), Grouper (Luffel et al, 2014), Laced Ring (LR) (Gurung et al, 2011b), Zipper (Gurung et al, 2013), and Tripod (Snoeyink and Speckmann, 1999). These data structures just stores a set of core links from which other links can be inferred.…”
Section: Resultsmentioning
confidence: 99%
“…A compact yet fully connected data structure is the requirement for storage efficient representation of TINs. The requirement for storage efficient representations for triangular meshes has resulted in a number of compression methods and light weight data structures like SQuad (Gurung et al, 2011a), Grouper (Luffel et al, 2014), Laced Ring (LR) (Gurung et al, 2011b), Zipper (Gurung et al, 2013), and Tripod (Snoeyink and Speckmann, 1999). These data structures just stores a set of core links from which other links can be inferred.…”
Section: Resultsmentioning
confidence: 99%
“…This convergence is already starting to take place; for instance, very recent compact data structures are now getting close to the bit rate of pure compression approaches [Gurung et al 2013] and/or support data parallel processing and streamed out-of-core access [Luffel et al 2014]. Random access compression methods may also be seen as hybrid between these three fields of research.…”
Section: Evolution Of the Fieldmentioning
confidence: 98%
“…The principle is to reorder the vertices along a nearly Hamiltonian cycle (called the ring). The same authors then introduced the improved Zipper approach [Gurung et al 2013], which is able to store only six bits per triangle, mostly thanks to differential coding of the vertex indices and improved ring construction. Table III summarizes the most relevant approaches.…”
Section: Compact Representationmentioning
confidence: 99%
“…The need for storage‐efficient representations for triangular meshes has contributed to the development of a number of compact data structures which have different goals, such as compression and/or explicit storage of topological relationships, for example Indexed Triangles (similar to OBJ), Triangles with adjacency information (referred to here as Triangle+) (Shewchuk, ; Boissonnat, Devillers, Pion, Teillaud, & Yvinec, ), Stars (Blandford, Blelloch, Cardoze, & Kadow, ; Ledoux, ), TriStrips (Speckmann & Snoeyink, ), Half‐edge or DCEL (Muller & Preparata, ; Mäntylä, ), SQuad (Gurung, Laney, Lindstrom, & Rossignac, ), Grouper (Luffel, Gurung, Lindstrom, & Rossignac, ), Laced Ring (Gurung, Luffel, Lindstrom, & Rossignac, ), Zipper (Gurung, Luffel, Lindstrom, & Rossignac, ), and Tripod (Snoeyink & Speckmann, ).…”
Section: State‐of‐the‐art In Modeling Terrains With Tinsmentioning
confidence: 99%