slice_stl_create_pa​th(triangles,slice_​height)

버전 4.0.30 (97.8 KB) 작성자: Sunil Bhandari
slice stl files and create continuous contour along the slices
다운로드 수: 3.4K
업데이트 날짜: 2021/5/13

라이선스 보기

This contains the matlab files to slice a stl file and create a continuous contour along which the machine can move for deposition for 3D printing.
The main file is slice_stl_create.m
The supporting functions are triangle_plane_intersection.m, read_binary_stl_file.m, orient_stl.m, rotate_stl.m and plot_slices.m.
The script stl_slice_and_plot.m is an example using the functions.

인용 양식

Sunil Bhandari (2026). slice_stl_create_path(triangles,slice_height) (https://kr.mathworks.com/matlabcentral/fileexchange/62113-slice_stl_create_path-triangles-slice_height), MATLAB Central File Exchange. 검색 날짜: .

MATLAB 릴리스 호환 정보
개발 환경: R2015b
R2015b 이상 릴리스와 호환
플랫폼 호환성
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카테고리
Help CenterMATLAB Answers에서 STL (STereoLithography)에 대해 자세히 알아보기
버전 게시됨 릴리스 정보
4.0.30

updated to correct a bug that prevented displaying STL file in the GUI app

4.0.22

slicing app reported bug fixed

4.0.21

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4.0.2

Updated plot_stl to correctly plot STL file. example_plot_stl added to show how to correctly use the file

4.0.1

error corrections to the gui

4.0

gui tool added

3.2.2.1

corrected files uploaded for version 3.2.2.0

3.2.2.0

updated so that the sliced paths move in same direction when possible

3.2.1.0

function to read ASCII stl files added

3.2.0.0

Function to rotate stl file added.

3.1.0.0

The stl file can now be oriented along x, y or z axis before slicing. The original configuration is assumed to be oriented along x axis.
function to orient the stl file along x,y or z axes added

3.0.0.0

Corrected code:
"new_line_plane_intersection" replaced with "triangle_plane_intersection"
STL fileread speed increased. Large stl files can be read in seconds.
bug with infinite loop corrected
code for improperly formed triangles uncommented

2.0.0.0

intersecting triangles with each slicing plane now calculated using binary search. Big O for this step changed from O(nk) to O(nlogk), where n is the number of triangles and k is the number of slicing planes.

1.0.0.0