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poly2tri's Introduction

Since there are no Input validation of the data given for triangulation you need to think about this. Poly2Tri does not support repeat points within epsilon.

  • If you have a cyclic function that generates random points make sure you don't add the same coordinate twice.
  • If you are given input and aren't sure same point exist twice you need to check for this yourself.
  • Only simple polygons are supported. You may add holes or interior Steiner points
  • Interior holes must not touch other holes, nor touch the polyline boundary
  • Use the library in this order:
    1. Initialize CDT with a simple polyline (this defines the constrained edges)
    2. Add holes if necessary (also simple polylines)
    3. Add Steiner points
    4. Triangulate

Make sure you understand the preceding notice before posting an issue. If you have an issue not covered by the above, include your data-set with the problem. The only easy day was yesterday; have a nice day.

TESTBED INSTALLATION GUIDE

Dependencies

Core poly2tri lib:

  • Standard Template Library (STL)

Testbed:

Build the library

mkdir build && cd build
cmake -GNinja
cmake --build .

Build and run the unit tests

mkdir build && cd build
cmake -GNinja -DP2T_BUILD_TESTS=ON
cmake --build .
ctest --output-on-failure

Build the testbed

mkdir build && cd build
cmake -GNinja -DP2T_BUILD_TESTBED=ON
cmake --build .

Running the Examples

Load data points from a file:

p2t <filename> <center_x> <center_y> <zoom>

Random distribution of points inside a constrained box:

p2t random <num_points> <box_radius> <zoom>

Examples:

./build/p2t testbed/data/dude.dat 300 500 2
./build/p2t testbed/data/nazca_monkey.dat 0 0 9

./build/p2t random 10 100 5.0
./build/p2t random 1000 20000 0.025

References

  • Domiter V. and Zalik B. (2008) Sweep‐line algorithm for constrained Delaunay triangulation
  • FlipScan by library author Thomas Åhlén

FlipScan

poly2tri's People

Contributors

greenm01 avatar jhasse avatar pierre-dejoue avatar starseeker avatar piotrkania-here avatar giemsa avatar wonder-sk avatar

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