PPT-Polygon Triangulation Outline

I monotone polygon   II Partitioning a simple polygon into monotone pieces   III Triangulating a monotone polygon   BruteForce Triangulation 1 Find a diagonal 2 Triangulate the two resulting subpolygons recursively. By. : . Team Math. tables found on wikepedia under polygons. Resource Page. Polygon names. . Name. Sides. triangle. (or trigon). 3. quadrilateral. (or tetragon). 4. pentagon. 5. hexagon. 6. heptagon. 4101/5101. Polygon. Triangulation. Prof. Andy Mirzaian. References:. . [M. de Berge et al ’00] chapter 3. [Preparata-Shamos’85] chapter 6. [O’Rourke’98] chapter 1. Applications. :. . . Semantic Web Browsers. Helen Oliver. Patty Kostkova. Ed de Quincey. City eHealth Research Centre (CeRC). City University London. User-Centred Evaluation of Semantic Web Browsers. The Semantic Web for Life Sciences. 2011-09-14. Four levels of programmers. Implementation. know the language well, translate idea to programs. Algorithms. Design good solutions. Software engineering. manage different components and people. 전진우. 손명. 배. Art Gallery Problem. Want to cover all areas. Assume that the art gallery. is a . simple polygon. Does not intersect itself. How many cameras do we need?. Where do we put it?. Syllabus. Principle . of . Trilateration. Reduction . of . observation. Principle . and classification . of . Triangulation . System. Triangulation chains. , Strength of Figures. , . Station marks and Signals,. Introduction to Spatial Computing CSE 555. Some slides adapted from . Worboys. and . Duckham. (2004) . GIS: A Computing Perspective. , Second Edition, CRC Press. Few Common Geometric Algorithms. Distance and Angle between points. Chrissie Waddington. Harry . Moyse. Mesh Generation. Creating a 3d . polyogonal. shape from data. E.g. :. protein structure from microscope. Fancy 3d graphs. Computer games. To generate a simple mesh grid in MATLAB. Computational Geometry (EECS 396/496) – October 2nd, 2017. Art Gallery Problems. Problem. : Given an art gallery, place cameras which put together can see the whole gallery.. The cameras can’t move, but can rotate 360°.. 10/28 with practice on 10/29. I . can . name and classify . a polygon given the number of . sides and vertices.. I can find the interior angles of a polygon using the Polygon Angle Sum . Theorem. I can find the exterior angle of a polygon using the Polygon Exterior Angle Sum Theorem. You have two figures that each show a regular . polygon (with . a given . side length) . just touching two circles. . What is the area of the annulus, i.e. the area enclosed by the circles, in terms of . of . Trilateration. Reduction . of . observation. Principle . and classification . of . Triangulation . System. Triangulation chains. , Strength of Figures. , . Station marks and Signals,. . 1. Principle . of . Trilateration. Reduction . of . observation. Principle . and classification . of . Triangulation . System. Triangulation chains. , . Strength of Figures, Station marks and Signals, Satellite station, . II. Existence and complexity of . a triangulation. Outline: . III. Legal Triangulation. I. Terrain.  .  .  .  .  . Terrain. Terrain. : 2-dimensional (2D) surface in 3D . space such that every vertical line intersects .