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gts
Bindings for GNU Triangulated Surface (GTS) library.
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Usage
(require-extension gts)
Documentation
GTS is a library for constructing and manipulating triangulated surface meshes. The Chicken gts library provides bindings for the GTS API, as well as some additional convenience procedures.
File procedures
Glib procedures
Matrix procedures
- matrix-new:procedure
Creates a new GTS 4x4 Matrix object and returns the pointer to it.
- matrix-assign:procedure
Sets the contents of an existing GTS Matrix object.
- matrix-destroy:procedure
Destroys a GTS Matrix object and frees the associated memory.
- matrix-zero:procedure
Sets a GTS Matrix object to the zero matrix (if the given matrix is NULL a new one is allocated).
- matrix-identity:procedure
Sets a GTS Matrix object to the identity matrix (if the given matrix is NULL a new one is allocated)
- matrix-transpose:procedure
Transposes a GTS Matrix object and return the newly allocated matrix.
- matrix-inverse:procedure
Inverts a GTS Matrix object and returns the newly allocated matrix or NULL if the matrix can't be inverted.
- matrix-product:procedure
Calculates the product of two matrices and return the newly allocated matrix.
- matrix-scale:procedure
Scales a GTS Matrix object in place.
- matrix-translate:procedure
Translates the GTS Matrix object by the given SRFI-4 f64vector object (if the matrix is NULL a new one is allocated and translated).
- matrix-rotate:procedure
Rotates the GTS Matrix object around the give SRFI-4 f64vector by the given angle (if the matrix is NULL a new one is allocated and rotated).
Point procedures
Triangle procedures
- default-triangle-classprocedure
Default class descriptor for the GTS Triangle class (used by the triangle constructors below).
- triangle-enclosing:procedure
Creates a GTS Triangle object that is guaranteed to enclose all the points in the list.
- triangle-newprocedure
Creates a new GTS Triangle object from 3 edges.
- triangle-setprocedure
Discards the existing edges of the given GTS Triangle object and replaces them with the new ones.
- triangle-areaprocedure
Computes the area of the given triangle.
- triangle-perimeterprocedure
Computes the perimeter of the given triangle.
- triangle-qualityprocedure
Computes a measure of the quality of the given triangle (how close to equilateral it is).
- triangle-normalprocedure
Computes the normal to the plane of the given triangle.
- triangle-revertprocedure
Changes the orientation of the given triangle, turning it inside out.
- triangle-orientationprocedure
Checks for the orientation of the plane (x,y) projection of the given triangle.
- triangle-neighborsprocedure
- triangle-vertices-edgesprocedure
Returns a pair of two vectors containing the vertices and edges of the given triangle, respectively. If the edge argument is not NULL, then it is identical to the first elements of the edges vector.
- triangle-verticesprocedure
Returns a vector containing the vertices of the given triangle.
- triangle-vertex-oppositeprocedure
Returns a vertex of the given triangle that does not belong to the given edge.
- triangle-edge-oppositeprocedure
Returns the edge of the given triangle opposite to the given vertex.
- triangle-is-okprocedure
Returns true if the given triangle is non-degenerate, non-duplicate triangle, false otherwise.
- triangle-circumcircle-centerprocedure
Returns the center of the circumscribing circle of the given triangle.
- triangle-interpolate-heightprocedure
Fills the z-coordinate of the given point belonging to the plane projection of the given triangle with the linearly interpolated value of the z-coordinates of the vertices of the triangle.
- triangles-from-edgesprocedure
Returns a list of unique triangles which have one of their edges in the given list of edges.
Examples
(use gts) (define s (cube)) (surface-rotate s dx: 1.0 dy: 1.0 dz: 1.0 angle: 45.0) (let ((out (fopen "cube.gts" "w+"))) (surface-write s out))
About this egg
Author
Version history
- 1.4
- Using pkg-config or gts-config to determine compilation flags
- 1.2
- Additional flags for the surface intersection operation
- 1.0
- Initial release
License
Copyright 2011-2012 Ivan Raikov and the Okinawa Institute of Science and Technology This program is free software: you can redistribute it and/or modify it under the terms of the GNU General Public License as published by the Free Software Foundation, either version 3 of the License, or (at your option) any later version. This program is distributed in the hope that it will be useful, but WITHOUT ANY WARRANTY; without even the implied warranty of MERCHANTABILITY or FITNESS FOR A PARTICULAR PURPOSE. See the GNU General Public License for more details. A full copy of the GPL license can be found at <http://www.gnu.org/licenses/>.