Edit propagation using geometric relationship functions Journal Article


Author(s): Guerrero, Paul; Jeschke, Stefan; Wimmer, Michael; Wonka, Peter
Article Title: Edit propagation using geometric relationship functions
Affiliation IST Austria
Abstract: We propose a method for propagating edit operations in 2D vector graphics, based on geometric relationship functions. These functions quantify the geometric relationship of a point to a polygon, such as the distance to the boundary or the direction to the closest corner vertex. The level sets of the relationship functions describe points with the same relationship to a polygon. For a given query point, we first determine a set of relationships to local features, construct all level sets for these relationships, and accumulate them. The maxima of the resulting distribution are points with similar geometric relationships. We show extensions to handle mirror symmetries, and discuss the use of relationship functions as local coordinate systems. Our method can be applied, for example, to interactive floorplan editing, and it is especially useful for large layouts, where individual edits would be cumbersome. We demonstrate populating 2D layouts with tens to hundreds of objects by propagating relatively few edit operations.
Keywords: Shape Modeling; Floor Plans; Edit Propagation; Geometric relationships; Relationship Functions
Journal Title: ACM Transactions on Graphics
Volume: 33
Issue 2
ISSN: 1557-7368
Publisher: ACM  
Date Published: 2014-03-01
Start Page: Article number 15
URL:
DOI: 10.1145/2591010
Notes: We would like to thank Jyh-Ming Lien and Evan Behar for mak- ing the source code of their method to compute Minkowski Sums available to us and Dirk Jan-Kroon for releasing his code for shape context matching on the Matlab File Exchange.
Open access: yes (repository)
IST Austria Authors
  1. Stefan Jeschke
    11 Jeschke
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