'Projective space' presentation slideshows

2-D Geometry

2-D Geometry. The Image Formation Pipeline. Outline. Vector, matrix basics 2-D point transformations Translation, scaling, rotation, shear Homogeneous coordinates and transformations Homography, affine transformation. Notes on Notation (a little different from book).

865 views • 46 slides

Projective Geometry and Camera Models

Projective Geometry and Camera Models. Lu Zhang Imaging, Robotics, & Intelligent Systems Laboratory The University of Tennessee March 6, 2005. Outline. Projective Geometry - Basic principles in Projective Geometry - The projective line - The projective plane

312 views • 30 slides

Epipolar Geometry

416 views • 28 slides

Computer Vision cmput 428/615

296 views • 28 slides

Projective Geometry

Projective Geometry.

546 views • 27 slides

UNIVERSITATEA HERMANN OBERTH FACULTATEA DE INGINERIE SIBIU

UNIVERSITATEA HERMANN OBERTH FACULTATEA DE INGINERIE SIBIU. Projective Geometry for Image Analysis. 1 Foreword and Motivation 1.1 Intuitive Considerations About Perspective Projection An Infinitely Strange Perspective Homogeneous Coordinates The Perspective Camera

473 views • 26 slides

Direct3D Workshop

Direct3D Workshop. November 17, 2005 Workshop by Geoff Cagle Presented by Players 2 Professionals. Workshop Breakdown. Part 1: 3D Graphics Pipeline Part 2: Projective Space Part 3: Windows Programming Intermission Part 4: Setting Up Direct3D Part 5: Using Direct3D.

524 views • 24 slides

CSL 859: Advanced Computer Graphics

CSL 859: Advanced Computer Graphics. Dept of Computer Sc. & Engg. IIT Delhi. User Interfaces. Keyboard Mouse Widgets or Menus? Gesture based Optical/Magnetic tracking Visual language?. Virtual Trackball. Map mouse motion to rotation of a volume Imagine mouse dragged on ground plane

314 views • 20 slides

IITD CSE Summer Workshop Computer Graphics

233 views • 14 slides

Completely Entangled Random Subspaces

142 views • 13 slides

Image manipulation via matrices

Image manipulation via matrices. Stephanie Orgill. Linear Transformations . A x = b is at the center of matrix transformations Think of matrix A as an object that is acting on vector x by multiplication, which produces a new vector Ax .

124 views • 12 slides