Course detail

Modern Computer Graphics

FEKT-MPC-MPGAcad. year: 2019/2020

The course deals with computer graphics and 3D modelling. The objective is to introduce computer modelling of a scene both from the theoretical and the practical sides. Topics cover a wide range, beginning with colour models, through the theory of polynomial 3D modelling, up to the implementation, including exploiting the possibilities of the GPU.

Language of instruction

Czech

Number of ECTS credits

6

Mode of study

Not applicable.

Guarantor

prof. Mgr. Pavel Rajmic, Ph.D.

Department

Department of Telecommunications (UTKO)

Learning outcomes of the course unit

Via the lectures, students get to know the theory of computer graphics, while exercises run on computers slead to a practical experience --- mainly implementing 2D and 3D models using the OpenGL library.

Prerequisites

The subject knowledge on the Bachelor degree level (for example in Teleinformatics) is required. Knowledge of linear algebra is of advantage.

Co-requisites

Not applicable.

Planned learning activities and teaching methods

Teaching methods include lectures and computer laboratories. The course is taking advantage of e-learning (Moodle) system. Students have to work out an individual computer graphics project during the course.

Assesment methods and criteria linked to learning outcomes

Individual project: 25 points
Tests: 12 points
Tasks in exercises: 3 points
Main exam: 60 points, minimum 20

Course curriculum

1. Colour models and colour spaces. Representation of images in the computer: number formats, memory organization, video modes.
2. 2D graphics: curves, binding curves, polynomials, Bézier cubics.
3. 2D graphics: rational Bézier cubics, NURBS. Rasterization of the line, circle, ellipse, and Bézier curves.
4. 3D graphics: polygons, meshes, subdivisions, Catmull-Clark, T-splines.
5. 3D Graphics: Parametric patch definition, patch binding, Bézier bicubics, NURBS.
6. 3D graphics: homogeneous coordinates, geometric transformations, projection, perspective.
7. Lighting models, shading, shadow casting.
8. Visibility. Global imaging models.
9. Textures and their mapping. Bitmap texture. Texture compression, texture interpolation, aliasing. Procedural textures.
10. Graphic processors, graphic pipeline. Parallelization and CUDA.

Work placements

Not applicable.

Aims

Students learn about 3D modelling, from the very definition of objects to the implementation at graphic processors. Students utilize the OpenGL library to model and process 3D scenes.

Specification of controlled education, way of implementation and compensation for absences

lectures are not obligatory
computer exercise are obligatory
individual project is obligatory

Recommended optional programme components

Not applicable.

Prerequisites and corequisites

Not applicable.

Basic literature

RAJMIC, P.; SCHIMMEL, J. Moderní počítačová grafika. Brno: Vysoké učení technické v Brně, 2013. ISBN: 978-80-214-4906- 0. (CS)
Žára, J., Beneš, B., Sochor, J., Felkel, P.: Moderní počítačová grafika. Druhé vydání. Computer Press, 2005. ISBN 80-251-0454-0 (CS)

Recommended reading

Foley, J.D., van Dam, A., Feiner, S.K., Hughes, J.F.: Computer Graphics, Principles and Practice, Addison Wesley, 1990 (EN)

Elearning

eLearning: currently opened course

Classification of course in study plans

  • Programme MPC-AUD Master's

    specialization AUDM-ZVUK , 1 year of study, summer semester, compulsory-optional

  • Programme EEKR-CZV lifelong learning

    branch EE-FLE , 1 year of study, summer semester, compulsory-optional

Type of course unit

 

Lecture

26 hod., optionally

Teacher / Lecturer

prof. Mgr. Pavel Rajmic, Ph.D.

Syllabus

Colour models and colour spaces. Representation of images in the computer: number formats, memory organization, video modes.
2D graphics: curves, binding curves, polynomials, Bézier cubics.
2D graphics: rational Bézier cubics, NURBS. Rasterization of the line, circle, ellipse, and Bézier curves.
3D graphics: polygons, meshes, subdivisions, Catmull-Clark, T-splines.
3D Graphics: Parametric patch definition, patch binding, Bézier bicubics, NURBS.
3D graphics: homogeneous coordinates, geometric transformations, projection, perspective.
Lighting models, shading, shadow casting.
Visibility. Global imaging models.
Textures and their mapping. Bitmap texture. Texture compression, texture interpolation, aliasing. Procedural textures.
Graphic processors, graphic pipeline. Parallelization and CUDA.

Exercise in computer lab

26 hod., compulsory

Teacher / Lecturer

Ing. Ondřej Mokrý, Ph.D.

Syllabus

Introduction to OpenGL: description of the system, installing GLUT, working with windows; events, onDisplay, onReshape. Basics of rendering: vertex and rendering, 2D: points, lines, filled objects, plotting curves using a sequence of straight lines.
Basics of rendering in 2D: vertex properties -- color definition, set of coordinates and properties -- vertex arrays. Communication means -- keyboard, mouse, timers (animation without user interaction), double buffer, UI - menu
Bezier curves in 2D and user interaction. Working with bitmaps (pictures, texts). 3D: vertex arrays, quadrics, subdivisions.
3D: Bézier patches in 3D. Comparison of Bezier techniques with subdivisions. User interaction in subdivisions.
3D: Geometric transformations, transformation matrices, simple examples.
3D: view, perspective, clipping algorithms (painter, z-buffer), fog effects, phong lighting model, normals.
3D: texture and texture work, advanced features; mipmapping, blending, quadrics.
3D: scene graph - inheriting properties and transforming objects in 3D, moving 3D space, Bézier patches.
3D: High-level animation of linked segments
Test - OpenGL. Introduction to Blender.
Blender -- continuation, modeling of 3D formats, export model, loading and working with .obj within OpenGL.
OpenCV -- Accesses to 2D image pixels. Intel Peformance Primitives: gamma correction, conversion between color models.

Elearning

eLearning: currently opened course