Lectures related to Azimuthal equidistant projection

Covers the concept of interpolation using equidistant points and Theorem 1.1.

Explores the properties of orthogonal projection and the Monge method for projecting points in space.

Covers the concept of operator projections onto subspaces, focusing on characteristic functions.

Explores vibrations, their properties, and how any map can be transformed into a vibration through factorization.

Covers map layout elements, aesthetics, and formatting using QGIS Print Composer for electronic publication.

Explores quadrants, bisector planes, geometric loci, and Geogebra applications in descriptive geometry.

Explores scales, coordinate systems, projections, and legal positioning references in territory modeling.

Explains methods for accurately projecting lines in 3D space using GeoGebra.

Covers the definition of section ratio and quadrants division in space.

Explores the interpolation of a continuous function by a polynomial.

Explores the properties of bisectors and areas in Analytical Geometry.

Explores computing gradients on Riemannian manifolds through extensions and retractions, emphasizing orthogonal projectors and smooth extensions.

Explores orthogonal projection calculation and orthonormal bases uniqueness through matrix operations.

Covers the theory of orthogonal projection in vector spaces and its practical applications.

Explores constructing a piecewise continuous function using degree 2 interpolation by intervals.

Explains constructing a continuous interpolating function coinciding with the original function at equidistant points.