Shape and Motion

2D and 3D shape and motion analysis

2D and 3D Shape and Motion Analysis is a field in computer vision and image processing that involves identifying, understanding, and tracking the form (shape) and movement (motion) of objects in two-dimensional (2D) and three-dimensional (3D) spaces. It is used in applications such as robotics, augmented reality, medical imaging, autonomous vehicles, and video surveillance.

2D Shape and Motion Analysis

2D shape and motion analysis involves examining objects represented in two-dimensional space—essentially flat images or video frames. This analysis tracks the outlines, angles, and contours of shapes, and monitors how those shapes move over time across a 2D plane. Techniques used include edge detection, optical flow, and feature tracking. It is commonly used in facial recognition, gesture recognition, and traffic monitoring.

3D Shape and Motion Analysis

3D shape and motion analysis focuses on interpreting objects and their movements in three-dimensional space. This involves depth, volume, and spatial orientation. Technologies like LiDAR, stereo vision, and 3D modeling are used to analyze how an object rotates, moves, or changes shape in real-world environments. Applications include 3D reconstruction, motion capture, virtual reality, and autonomous navigation.

Applications of 2D and 3D Shape and Motion Analysis

This analysis has broad real-world applications across multiple industries. In healthcare, it supports 3D body scanning and movement analysis for diagnostics. In security, it enhances surveillance through object tracking. In entertainment, it’s used for animation and motion capture in films and games. In manufacturing, robots use this analysis for precision movement and object manipulation.

This unit standard is designed to provide credits towards the mathematical literacy requirements of the NQF at level 4.

This unit standard is designed to provide credits towards the mathematical literacy requirements of the NQF at level 4. The mathematical literacy requirements’ essential purpose is that, as the learner progresses with confidence through the levels, the learner will grow in an insightful use of mathematics in managing the needs of everyday living to become a self-managing person. An understanding of mathematical applications that provides insight into the learner`s present and future occupational experiences and so develop into a contributing worker. The ability to voice a critical sensitivity to the role of mathematics in a democratic society and become a participating citizen. People credited with this unit standard can measure, estimate, and calculate physical quantities in practical situations relevant to adults with increasing responsibilities in life or the workplace. Explore, analyse, critique, describe, represent, interpret and justify geometrical relationships and conjectures to solve problems in two and three-dimensional geometrical situations.

Course Content
  • Scales on the measuring instruments are read correctly
  • Quantities are estimated to a tolerance justified in the context of the need
  • The appropriate instrument is chosen to measure a particular quantity
  • Quantities are measured correctly to within the least step of the instrument
  • Appropriate formulae are selected and used
  • Caluations are carried out correctly and the least steps of instruments used are taken into account when reporting final values
  • Symbols and units are used in accordance with SI conventions and as appropriate to the situation
  • Descriptions are based on a systematic analysis of the shapes and reflect the properties of the shapes accurately, clearly, and completely
  • Descriptions include quantitative information appropriate to the situation and need
  • 3-dimensional objects are represented by top, front, and side views
  • Different views are correctly assimilated to describe 3-dimensional objects
  • Available and appropriate technology is used in producing and analyzing representations
  • Relations of distance and positions between objects are analysed from different views
  • Conjectures as appropriate to the situation are based on well-planned investigations of geometrical properties
  • Representations of the problems are consistent with and appropriate to the problem context. The problems are represented comprehensively and in mathematical terms
  • Results are achieved through efficient and correct analysis and manipulation of representations
  • Problem-solving methods are presented clearly, logically, and in mathematical terms
  • Reflections on the chosen problem-solving strategy reveal strengths and weaknesses of the strategy
  • Alternative strategies to obtain the solution are identified and compared in terms of appropriateness and effectiveness

 

  • Non-accredited: Short course only  
  • Duration: 1h 30m
  • Delivery: Classroom/Online/Blended
  • Access Period: 12 Months 
Scroll to Top