TRICUT: a program to clip triangle meshes using the rapid and triangle libraries and the visualization toolkit

  • Authors:
  • C. H. Lindenbeck;H. D. Ebert;H. Ulmer;L. Pallozzi Lavorante;R. Pflug

  • Affiliations:
  • Geologisches Institut der Albert-Ludwigs-Universitaet, Albertstr. 23-B, D-79104 Freiburg i. Br., Germany;Instituto de Geosciências, Universidade Estadual Paulista, Campus de Rio Claro, BR 13.506-900 Rio Claro-SP, Brazil;Geologisches Institut der Albert-Ludwigs-Universitaet, Albertstr. 23-B, D-79104 Freiburg i. Br., Germany;Instituto de Geosciências, Universidade Estadual Paulista, Campus de Rio Claro, BR 13.506-900 Rio Claro-SP, Brazil;Geologisches Institut der Albert-Ludwigs-Universitaet, Albertstr. 23-B, D-79104 Freiburg i. Br., Germany

  • Venue:
  • Computers & Geosciences
  • Year:
  • 2002

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Abstract

An efficient technique to cut polygonal meshes as a step in the geometric modeling of topographic and geological data has been developed. In boundary represented models of outcropping strata and faulted horizons polygonal meshes often intersect each other. TRICUT determines the line of intersection and re-triangulates the area of contact. Along this line the mesh is split in two or more parts which can be selected for removal. The user interaction takes place in the 3D-model space. The intersection, selection and removal are under graphic control. The visualization of outcropping geological structures in digital terrain models is improved by determining intersections against a slightly shifted terrain model. Thus, the outcrop line becomes a surface which overlaps the terrain in its initial position. The area of this overlapping surface changes with respect to the strike and dip of the structure, the morphology and the offset. Some applications of TRICUT on different real datasets are shown. TRICUT is implemented in C++ using the Visualization Toolkit in conjunction with the RAPID and TRIANGLE libraries. The program runs under LINUX and UNIX using the MESA OpenGL library. This work gives an example of solving a complex 3D geometric problem by integrating available robust public domain software.