{"quality_controlled":"1","intvolume":"        21","extern":"1","author":[{"orcid":"0000-0002-9823-6833","id":"3FB178DA-F248-11E8-B48F-1D18A9856A87","last_name":"Edelsbrunner","full_name":"Edelsbrunner, Herbert","first_name":"Herbert"}],"_id":"4014","publication_identifier":{"issn":["0179-5376"]},"date_created":"2018-12-11T12:06:26Z","issue":"1","month":"01","user_id":"ea97e931-d5af-11eb-85d4-e6957dddbf17","title":"Deformable smooth surface design","doi":"10.1007/PL00009412","page":"87 - 115","article_processing_charge":"No","publication_status":"published","year":"1999","volume":21,"date_published":"1999-01-01T00:00:00Z","oa_version":"None","citation":{"short":"H. Edelsbrunner, Discrete &#38; Computational Geometry 21 (1999) 87–115.","mla":"Edelsbrunner, Herbert. “Deformable Smooth Surface Design.” <i>Discrete &#38; Computational Geometry</i>, vol. 21, no. 1, Springer, 1999, pp. 87–115, doi:<a href=\"https://doi.org/10.1007/PL00009412\">10.1007/PL00009412</a>.","ama":"Edelsbrunner H. Deformable smooth surface design. <i>Discrete &#38; Computational Geometry</i>. 1999;21(1):87-115. doi:<a href=\"https://doi.org/10.1007/PL00009412\">10.1007/PL00009412</a>","ista":"Edelsbrunner H. 1999. Deformable smooth surface design. Discrete &#38; Computational Geometry. 21(1), 87–115.","ieee":"H. Edelsbrunner, “Deformable smooth surface design,” <i>Discrete &#38; Computational Geometry</i>, vol. 21, no. 1. Springer, pp. 87–115, 1999.","chicago":"Edelsbrunner, Herbert. “Deformable Smooth Surface Design.” <i>Discrete &#38; Computational Geometry</i>. Springer, 1999. <a href=\"https://doi.org/10.1007/PL00009412\">https://doi.org/10.1007/PL00009412</a>.","apa":"Edelsbrunner, H. (1999). Deformable smooth surface design. <i>Discrete &#38; Computational Geometry</i>. Springer. <a href=\"https://doi.org/10.1007/PL00009412\">https://doi.org/10.1007/PL00009412</a>"},"publist_id":"2115","abstract":[{"lang":"eng","text":"A new paradigm for designing smooth surfaces is described. A finite set of points with weights specifies a closed surface in space referred to as skin. It consists of one or more components, each tangent continuous and free of self-intersections and intersections with other components. The skin varies continuously with the weights and locations of the points, and the variation includes the possibility of a topology change facilitated by the violation of tangent continuity at a single point in space and time. Applications of the skin to molecular modeling and to geometric deformation are discussed."}],"language":[{"iso":"eng"}],"type":"journal_article","scopus_import":"1","date_updated":"2022-09-06T09:02:23Z","article_type":"original","publication":"Discrete & Computational Geometry","publisher":"Springer","status":"public","day":"01"}