Explores ellipses, conic sections, Kepler's laws, and geometric reconstruction in architectural modeling.
Explores conic sections, such as ellipses, hyperbolas, and parabolas, focusing on their geometric and algebraic properties and practical applications.
Explores surfaces with constant curvature, emphasizing the significance of minimal oriented radius and the properties of pseudo-spheres.
Explores surfaces with constant null curvature and their development, as well as the construction of networks of curves in hyperbolic paraboloids.
Explores the historical use of conic sections and gnomonics in ancient sundials and astronomical instruments.
Explores quadratic surfaces in 3D space, discussing hyperboloids and their Cartesian equations, emphasizing the importance of reference frames.
Delves into the historical and geometric aspects of arc concatenation, including ellipse approximation and architectural applications.
