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<titleInfo><title>Alpha shapes: definition and software</title></titleInfo>


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<name type="personal">
  <namePart type="given">Nataraj</namePart>
  <namePart type="family">Akkiraju</namePart>
  <role><roleTerm type="text">author</roleTerm> </role></name>
<name type="personal">
  <namePart type="given">Herbert</namePart>
  <namePart type="family">Edelsbrunner</namePart>
  <role><roleTerm type="text">author</roleTerm> </role><identifier type="local">3FB178DA-F248-11E8-B48F-1D18A9856A87</identifier><description xsi:type="identifierDefinition" type="orcid">0000-0002-9823-6833</description></name>
<name type="personal">
  <namePart type="given">Michael</namePart>
  <namePart type="family">Facello</namePart>
  <role><roleTerm type="text">author</roleTerm> </role></name>
<name type="personal">
  <namePart type="given">Ping</namePart>
  <namePart type="family">Fu</namePart>
  <role><roleTerm type="text">author</roleTerm> </role></name>
<name type="personal">
  <namePart type="given">Ernst</namePart>
  <namePart type="family">Mücke</namePart>
  <role><roleTerm type="text">author</roleTerm> </role></name>
<name type="personal">
  <namePart type="given">Carlos</namePart>
  <namePart type="family">Varela</namePart>
  <role><roleTerm type="text">author</roleTerm> </role></name>









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  <namePart>GCG: International Computational Geometry Software Workshop</namePart>
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<abstract lang="eng">The concept of an α-shape of a finite set of points in R^d, with weights, is defined and illustrated. An α-shape is a polytope which is not necessarily convex nor connected and can be derived from the (weighted) Delaunay triangulation of the point set, with a parameter controlling the desired level of detail. The set of all α values leads to a descrete family of shapes capturing the intuitive notion of ``crude&apos;&apos; versus ``fine&apos;&apos; shapes of a point set. Software that computes such shapes in R^2 and R^3 is available via anonymous ftp from:

ftp://ftp.ncsa.uiuc.edu/Visualization/Alpha-shape/  </abstract>

<originInfo><publisher>Elsevier</publisher><dateIssued encoding="w3cdtf">1995</dateIssued>
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<language><languageTerm authority="iso639-2b" type="code">eng</languageTerm>
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<part><extent unit="pages">63 - 66</extent>
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<bibliographicCitation>
<ista>Akkiraju N, Edelsbrunner H, Facello M, Fu P, Mücke E, Varela C. 1995. Alpha shapes: definition and software. GCG: International Computational Geometry Software Workshop, 63–66.</ista>
<ama>Akkiraju N, Edelsbrunner H, Facello M, Fu P, Mücke E, Varela C. Alpha shapes: definition and software. In: Elsevier; 1995:63-66.</ama>
<chicago>Akkiraju, Nataraj, Herbert Edelsbrunner, Michael Facello, Ping Fu, Ernst Mücke, and Carlos Varela. “Alpha Shapes: Definition and Software,” 63–66. Elsevier, 1995.</chicago>
<apa>Akkiraju, N., Edelsbrunner, H., Facello, M., Fu, P., Mücke, E., &amp;#38; Varela, C. (1995). Alpha shapes: definition and software (pp. 63–66). Presented at the GCG: International Computational Geometry Software Workshop, Elsevier.</apa>
<ieee>N. Akkiraju, H. Edelsbrunner, M. Facello, P. Fu, E. Mücke, and C. Varela, “Alpha shapes: definition and software,” presented at the GCG: International Computational Geometry Software Workshop, 1995, pp. 63–66.</ieee>
<mla>Akkiraju, Nataraj, et al. &lt;i&gt;Alpha Shapes: Definition and Software&lt;/i&gt;. Elsevier, 1995, pp. 63–66.</mla>
<short>N. Akkiraju, H. Edelsbrunner, M. Facello, P. Fu, E. Mücke, C. Varela, in:, Elsevier, 1995, pp. 63–66.</short>
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