Projector-camera system Application of computer vision projector-camera v3a1.

Slides:



Advertisements
Similar presentations
Camera Calibration.
Advertisements

Exploiting Homography in Camera-Projector Systems Tal Blum Jiazhi Ou Dec 11, 2003 [Sukthankar, Stockton & Mullin. ICCV-2001]
A Projector Based Hand-held Display System
A Keystone-free Hand-held Mobile Projection System Li Zhaorong And KH Wong Reference: Zhaorong Li, Kin-Hong Wong, Yibo Gong, and Ming-Yuen Chang, “An Effective.
Projective Texture. Spring Projective Texture Texture projected on a scene as if by a projector Can also be used to generate spot light and shadows.
Multimedia Specification Design and Production 2012 / Semester 1 / week 6 Lecturer: Dr. Nikos Gazepidis
Correcting Projector Distortions on Planar Screens via Homography
3D M otion D etermination U sing µ IMU A nd V isual T racking 14 May 2010 Centre for Micro and Nano Systems The Chinese University of Hong Kong Supervised.
Two-view geometry.
MSU CSE 803 Stockman Perspective algebra: quick- and-dirty first look Geometry of similar triangles yields algebra for computing world-image transformation.
Lecture 7: Image Alignment and Panoramas CS6670: Computer Vision Noah Snavely What’s inside your fridge?
MSU CSE 803 Stockman Perspective algebra Geometry of similar triangles yields algebra for computing world-image transformation.
Camera model Relation between pixels and rays in space ?
Lecture 15: Single-view modeling CS6670: Computer Vision Noah Snavely.
Lecture 20: Two-view geometry CS6670: Computer Vision Noah Snavely.
Eye Tracking Project Project Supervisor: Ido Cohen By: Gilad Ambar
CV: 3D sensing and calibration
Projected image of a cube. Classical Calibration.
MSU CSE 803 Fall 2008 Stockman1 CV: 3D sensing and calibration Coordinate system changes; perspective transformation; Stereo and structured light.
Camera Calibration CS485/685 Computer Vision Prof. Bebis.
Lec 21: Fundamental Matrix
Advanced Computer Vision Structure from Motion. Geometric structure-from-motion problem: using image matches to estimate: The 3D positions of the corresponding.
Camera parameters Extrinisic parameters define location and orientation of camera reference frame with respect to world frame Intrinsic parameters define.
Visual Screen: Transforming an Ordinary Screen into a Touch Screen Zhengyou Zhang & Ying Shan Vision Technology Group Microsoft Research
COMP322/S2000/L271 Stereo Imaging Ref.V.S.Nalwa, A Guided Tour of Computer Vision, Addison Wesley, (ISBN ) Slides are adapted from CS641.
Stockman MSU/CSE Math models 3D to 2D Affine transformations in 3D; Projections 3D to 2D; Derivation of camera matrix form.
Computer Vision Spring ,-685 Instructor: S. Narasimhan Wean 5403 T-R 3:00pm – 4:20pm Lecture #15.
Project Geometry Jiecai He (Jake)
CSE 6367 Computer Vision Stereo Reconstruction Camera Coordinate Transformations “Everything should be made as simple as possible, but not simpler.” Albert.
776 Computer Vision Jan-Michael Frahm, Enrique Dunn Spring 2013.
Automatic Camera Calibration
3D VIEWING ILLUSTRATED. WHAT YOU SEE DEPENDS ON YOUR POSITION In the real world, what you see depends on where you stand, the direction you look, how.
Introduction to 3D Computer Graphics and Virtual Reality McConnell text.
Digital Image Processing CCS331
Active Pursuit Tracking in a Projector-Camera System with Application to Augmented Reality Shilpi Gupta and Christopher Jaynes University of Kentucky.
Projective Geometry. Projection Vanishing lines m and n.
Epipolar geometry Epipolar Plane Baseline Epipoles Epipolar Lines
Draw rotations in the coordinate plane.
CS654: Digital Image Analysis Lecture 8: Stereo Imaging.
Geometric Camera Models
1 Formation et Analyse d’Images Session 7 Daniela Hall 25 November 2004.
Computer Vision : CISC 4/689 Going Back a little Cameras.ppt.
Single-view geometry Odilon Redon, Cyclops, 1914.
CS-498 Computer Vision Week 7, Day 2 Camera Parameters Intrinsic Calibration  Linear  Radial Distortion (Extrinsic Calibration?) 1.
Two-view geometry. Epipolar Plane – plane containing baseline (1D family) Epipoles = intersections of baseline with image planes = projections of the.
Fixed-Center Pan-Tilt Projector and Its Calibration Methods Ikuhisa Mitsugami Norimichi Ukita Masatsugu Kidode Graduate School of Information Science Nara.
1 IR Camera IR Projector Camera View Projector image Projection View Result View Projection Warp image Camera Warp image Result View Hc Hp From Camera.
3D Sensing 3D Shape from X Perspective Geometry Camera Model Camera Calibration General Stereo Triangulation 3D Reconstruction.
Camera Model Calibration
Page 1 James M. Proper/Rod Heckaman 3D Imaging Using Coded Light Camera Calibration An attempt was made to determine the precision and accuracy of using.
Stereoscopic Imaging for Slow-Moving Autonomous Vehicle By: Alex Norton Advisor: Dr. Huggins February 28, 2012 Senior Project Progress Report Bradley University.
Slicer IGT : Workflow based design Andinet Enquobahrie, PhD Kitware Inc.
CS-498 Computer Vision Week 7, Day 2 Camera Parameters Intrinsic Calibration  Linear  Forward and backward projection 1.
Introduction To IBR Ying Wu. View Morphing Seitz & Dyer SIGGRAPH’96 Synthesize images in transition of two views based on two images No 3D shape is required.
COMPUTER GRAPHICS AND LINEAR ALGEBRA AN INTRODUCTION.
A Photograph of two papers The Model: 2 papers – 8cm x 8cm and 5cm x 5cm The Camera – Simple pinhole – No focusing capability The Scene – Arrangements.
Date of download: 7/11/2016 Copyright © 2016 SPIE. All rights reserved. Relationship among the intrinsic parameters and the rotation angle; *, the results.
Geometric Model of Camera
PERSPECTIVE PROJECTION…...
Homography From Wikipedia In the field of computer vision, any
A Photograph of two papers
Viewing Transformations
Find a vector equation for the line through the points {image} and {image} {image}
Find a vector equation for the line through the points {image} and {image} {image}
Geometric Camera Models
Clip against view volume Project onto projection plane
Two-view geometry.
Course 6 Stereo.
Two-view geometry.
Graphing on a Coordinate plane
Presentation transcript:

Projector-camera system Application of computer vision projector-camera v3a1

A Projector-Camera system projector-camera v3a2

Projector-Camera calibration projector-camera v3a3

Calibration method to find G p = (camera coordinate system to projector to transformation) Project a point x p in projector image to the projection frustum and the calibrated camera captures the handheld moving plane (4 corners) and the projected point X c. The camera coordinate system is the world coord. Sys. The 4 corners define the handheld plane for display (  ). The captured image point of X c is x c ’, which defines the vector V Xc from the camera center to the point Xc. Intersection between  and V Xc is X c, hence Xc can be found. x p =G p *Xc, so if enough points (>=6, typically 40) correspondences between X c and x p are given G p can be found. projector-camera v3a4

Our setup projector-camera v3a5

Calibration procedure projector-camera v3a6

Quadrangle tracking projector-camera v3a7

Experiments projector-camera v3a8

Projection result projector-camera v3a9

Results projector-camera v3a10