2010
DOI: 10.1016/j.cie.2009.11.007
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A partial mesh replacement technique for design modification in rapid prototyping

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Cited by 2 publications
(4 citation statements)
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“…This section reviews literature related to partial mesh editing, offset-based mesh editing and other literature related to thin-walled mesh model. Lai and Lai (2010) have proposed a scheme for partial mesh replacement from a mesh model during RP of a part by repeatedly going back to CAD domain, modifying it partially and converting the partially modified CAD model to STL and bringing back that partial mesh for RP. Though the approach reduces the effort partially, it still requires access to the CAD model.…”
Section: Literature Survey Definition and Terminologymentioning
confidence: 99%
See 1 more Smart Citation
“…This section reviews literature related to partial mesh editing, offset-based mesh editing and other literature related to thin-walled mesh model. Lai and Lai (2010) have proposed a scheme for partial mesh replacement from a mesh model during RP of a part by repeatedly going back to CAD domain, modifying it partially and converting the partially modified CAD model to STL and bringing back that partial mesh for RP. Though the approach reduces the effort partially, it still requires access to the CAD model.…”
Section: Literature Survey Definition and Terminologymentioning
confidence: 99%
“…The approaches described above are all directly related to product design and simulation. The two approaches by Lai and Lai (2010) and Wu and Sharma (2004) are directly related to mesh editing and partially reduced the burden of repeatedly faceting the whole CAD model while bringing all facets in mesh domain and building the mesh model. However, their approaches require the original CAD model.…”
Section: Literature Survey Definition and Terminologymentioning
confidence: 99%
“…Nevertheless more sophisticated, automatic techniques are available (see e.g. [39,44,29]). Figure 2 shows the entire process on a model with all types of singularities.…”
Section: Local Computationmentioning
confidence: 99%
“…More precisely, the boundary of S ′ should be made of as many loops as the boundary of S. Finally, we merge S ′ to M\S by stitching both boundaries, using pairs of loops. Several algorithms, such as [39,44,29], can be applied to stitch boundaries. In our case we use the following simple user-assisted method, which yields satisfactory results (see Figure 14).…”
Section: Local Computationmentioning
confidence: 99%