Lectures related to Dandelin spheres

Explores ellipse construction using the Dandelin theorem and properties of conics in space.

Explores conic sections like ellipse, parabola, and hyperbola, their properties, constructions, and perspectives in 2D and 3D spaces.

Covers the geometry of cones and cylinders, including sections of conics and Dandelin's theorem.

Covers the introduction to conic sections in space, focusing on ellipses and their properties.

Covers the Monge method for spatial geometry and its applications in creating precise sketches and 2D/3D manipulations.

Covers the concept of parameterized surfaces in 3D space with examples like cylinders and spheres.

Covers exercises and perpendicularity in geometric descriptive concepts, emphasizing in-person attendance and practical applications.

Explores descriptive geometry concepts related to spheres, including sectioning by planes and intersection with lines.

Explores spatial geometry problem-solving using Monge representation and projections.

Explains how to calculate inertia with missing parts using the Steiner theorem.

Explains closed surfaces like spheres, cubes, and cones without covers, and their traversal and removal of edges.

Explores the image charge method with spheres, explaining its application and mathematical equations.

Explains adding geometries and models to a 3D scene, including spheres, circuits, and neuron parts.

Explores the basics of Geometric Descriptive, emphasizing shadows and perspective in 2D and 3D.

Introduces general surfaces, explaining parameterizations, regularity, and integrals with examples like cylinder shells and spheres.

Explores descriptive geometry principles, including points, lines, planes, and applications to shadow problems using software like GeoGebra.

Introduces fundamental principles of mechanical construction, emphasizing drawing formats, graphic elements, and dimensioning techniques.

Explores Q-regimes, idealized shapes, and scattering curves in small-angle x-ray scattering analysis.

Explores the definition and applications of tangent vectors in determining curve directions on surfaces.

Explores the intrinsic geometry of regular surfaces and isometric transformations, including spheres and cylinders.