Lectures related to Calculating Orientation Step by Step

Explores the geometric properties of a regular hexagon using complex numbers.

Covers landmarks, coordinate systems, frames, and terminology in coordinates, emphasizing geometric angles and orthogonal vectors.

Covers bases in R³ and system resolution methods with examples.

Covers the calculation of a center of gravity in different planes and explores mass density.

Introduces the basics of image formation, covering analog and digital images, camera geometry, coordinate systems, and camera calibration.

Covers the concept of barycentric coordinates and includes quizzes for practice.

Covers the concept of coordinate systems, landmarks, and vectors in space.

Covers curvilinear coordinates and area calculations using double integrals with examples of different curves.

Explores homogeneous coordinates, curves, and unique solutions in Cartesian coordinates.

Explores the transformation pipeline from 3D to 2D, covering orthographic and perspective projections.

Covers the concept of 2D rotations and their analytical expressions.

Explores approximating functions with polynomials in inner product spaces, focusing on degree 2 and cosine functions.

Covers the identification of a solid in space using 6 coordinates and the concept of undeformable solid bodies.

Explores line integrals in polar coordinates with practical examples.

Explains surface integrals, parameterization, and regularity of surfaces.

Explores stereographic projection and sphere parameterization, emphasizing regularity and line independence.

Explores homogeneous coordinates, emphasizing ellipse and hyperbola properties.

Covers cylindrical and spherical coordinate systems and their applications in 3D space.

Discusses the geometry of least squares, exploring row and column perspectives, hyperplanes, projections, residuals, and unique vectors.

Explores properties of conic sections, center, equations, and coordinate transformations.