Linear Programming and Half-Plane Intersection (3/5) | Computational Geometry - Lecture 04

preview_player
Показать описание
Computational Geometry
Lecture 04: Linear Programming and Half-Plane Intersection
Part III: Intersecting Convex Regions
Philipp Kindermann

  1. Philipp Kindermann
Рекомендации по теме
Linear Programming and 0:08:44

Linear Programming and Half-Plane Intersection (1/5) | Computational Geometry - Lecture 04

Linear Programming and 0:08:26

Linear Programming and Half-Plane Intersection (2/5) | Computational Geometry - Lecture 04

Linear Programming and 0:09:49

Linear Programming and Half-Plane Intersection (3/5) | Computational Geometry - Lecture 04

Linear Programming and 0:12:01

Linear Programming and Half-Plane Intersection (4/5) | Computational Geometry - Lecture 04

Linear Programming and 0:07:58

Linear Programming and Half-Plane Intersection (5/5) | Computational Geometry - Lecture 04

Half planes 0:06:48

Half planes

Linear Programming (Optimization) 0:15:08

Linear Programming (Optimization) 2 Examples Minimize & Maximize

Inequalities: Region on 0:07:20

Inequalities: Region on Graph

half planes 0:08:16

half planes

HALF PLANES and 0:07:28

HALF PLANES and CONVEX SET

Half-Planes 0:04:05

Half-Planes

A&DS S04E09. Linear 1:37:56

A&DS S04E09. Linear Programming

Half Planes and 0:14:47

Half Planes and Other Definitions

(Massing) Line-Plane Intersection 0:01:43

(Massing) Line-Plane Intersection

Half Planes 0:08:39

Half Planes

Half Planes Sketching 0:06:58

Half Planes Sketching

4.2 - Linear 0:11:34

4.2 - Linear programming: geometric solutions

15 Half planes 0:02:01

15 Half planes and inequations

Linear Programming - 0:17:02

Linear Programming - Lecture 4 - LP Geometry (Part 1)

10.1.12 Sketching Half-planes 0:05:37

10.1.12 Sketching Half-planes

Math for Game 0:11:23

Math for Game Developers - Bullet Collision Part 3 (Line/Plane Intersection)

Algebra II 4.7a, 0:07:12

Algebra II 4.7a, Linear inequalities, Boundary and half-plane

Intersection of 2 0:00:54

Intersection of 2 planes (algorithm)

How REAL Men 0:00:35

How REAL Men Integrate Functions

Комментарии
Автор

The time to calculate the overlap of two polygons is O((n + I) log(n)) time. So why recurse and get log^2(n) time? What am I missing here?

TheClockmister