Computer Graphics Syllabus — Government College of Engineering and Te…
Full syllabus, topics and curated resources for Computer Graphics (Government College of Engineering and Technology, Jammu).
Computer graphics display systems, drawing algorithms, transformations, clipping, projections and illumination models
- Subject code: CST-3605
- University: Government College of Engineering and Technology, Jammu
- Course: BE (2022 onwards)
- Branch: CE
- Semester: 6
Computer Graphics syllabus
Unit 1: Computer Graphic Systems
- Application Areas of Computer Graphics
- Overview of Graphics Systems
- Vector Scan and Raster Scan Displays
- Color CRT Monitors
- Direct View Storage Tubes and Flat Panel Displays
- Three-Dimensional Viewing Devices
- Random and Raster Scan Systems
- Graphics Monitors and Workstations
- Graphical Input Devices
- Audio-Visual Input Devices
- Hard Copy Devices
- Display Processor
Unit 2: Scan Conversion
- Points and Lines
- Aliasing and Antialiasing
- DDA Line Drawing Algorithm
- Bresenham's Line Algorithm
- Circle Generation - Midpoint Circle Algorithm
- Midpoint Ellipse Drawing Algorithm
- Character Generation
- Polygon Filling - Boundary Fill and Flood Fill Algorithms
- Scan Line Polygon Filling
- Scan Converting a Character
Unit 3: Two Dimensional Transformations
- Basic 2D Transformations - Translation and Scaling
- Basic 2D Transformations - Rotation, Reflection and Shearing
- Matrix Representation of Transformations
- Inverse Transformations
- Composite 2D Transformations
Unit 4: Windowing and Clipping
- Window to Viewport Mapping
- Point Clipping
- Cohen-Sutherland Line Clipping
- Line Clipping Using Non-Rectangular Clip Windows
- Polygon Clipping
Unit 5: Three Dimensional Transformations
- Geometric 3D Transformations
- Coordinate Transformations
- Composite 3D Transformations
- Three-Dimensional Display Methods
Unit 6: Parallel and Perspective Projections
- 3D Viewing
- Parallel Projections
- Perspective Projections
- Types of Parallel and Perspective Projections
- Mathematical Description of Parallel and Perspective Projections