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Related lectures (24)
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Polar Survey: Step-by-Step Calculation
MOOC: Elements of Geomatics
Explains the principles of a polar survey and geomatics elements.
Analytical Study of Plan: Points, Lines
Covers the analytical study of the plan, focusing on points and lines.
Christoffel Symbols and Gravity Before Einstein
Introduces Christoffel symbols and gravity concepts before Einstein, discussing mathematical tensors and the Nobel Prize in Physics.
Kinematics Basics: Modeling & Transformations
Covers the basics of kinematics, including joint coordinates, operational variables, wrist configurations, and geometric models.
Lagrange I: Conservation Laws and Kinetic Energy
Explores Lagrangian mechanics, conservation laws, and kinetic energy in generalized coordinates.
Analytical Study of Space
Covers the analytical study of space, focusing on points, lines, and planes.
Parametric Equations in 2D Coordinates
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Explores parametric equations in 2D coordinates and their geometric interpretations in different reference frames.
Coordinate Vector Operations
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Explores coordinate vector operations, from digitizing points to transforming and manipulating geometric spaces using coordinates.
Image Formation: Basics
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Introduces the basics of image formation, covering analog and digital images, camera geometry, coordinate systems, and camera calibration.
Introduction to Structural Mechanics
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Introduces structural mechanics concepts like distributed loads, centroids, and equilibrium in 2D and 3D.
Homogeneous Coordinates: Ellipse and Hyperbola
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Explores homogeneous coordinates, emphasizing ellipse and hyperbola properties.
Homogeneous Coordinates and Conics
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Explores homogeneous coordinates, conics like ellipses, hyperbolas, and parabolas, and rewriting equations.
Stokes Formula: Streamfunction in Spherical Geometry
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Explores vorticity equations, advection-diffusion, solid body rotation, and Stokes formula in spherical geometry.
Homogeneous Coordinates and Curves
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Explores homogeneous coordinates, curves, and unique solutions in Cartesian coordinates.
Analytical Geometry: Coordinates and Midpoints
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Covers coordinates, midpoints, and abscissa in analytical geometry, providing practical problem-solving examples.
General Conics and Homogeneous Coordinates
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Covers general conics, homogeneous coordinates, conic recognition, and matrix decomposition.
3D Transformations: Basics and Euler Angles
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Covers 3D transformations, Euler angles, and rotation in computer graphics.
Projective Space and Algebraic Sets
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Introduces projective space and algebraic sets, discussing homogeneous coordinates, ideals, and generators.
General Conics and Motor Blocks
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Explores general conics, motor blocks, and homo coordinates in matrix decomposition and coefficient calculations.
Projections: Orthographic and Perspective
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Explores the transformation pipeline from 3D to 2D, covering orthographic and perspective projections.
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