Concept

Cube

Related lectures (27)

Explores the definitions and symmetries of regular polyhedra, shedding light on ancient geometry and modern mathematical formalization.

Demonstrates creating a pavilion using a topological cube in TopSolid, emphasizing geometric accuracy and practical modeling techniques.

Explores the design process of pavilion structures, emphasizing the creation of a topological polyhedron as the foundation document.

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

Provides an overview of Finite Element families, including solid and shell elements, with specific examples like linear hexahedron finite elements.

Explores the definitions and symmetries of regular polyhedra, focusing on the five known convex regular polyhedra from ancient times.

Explores the distortion of the Hamming cube and the effects of flipping individual bits.

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

Explains root system classification and fundamental regions in Coxeter groups.

Delves into topology, homomorphism, and their practical implications on CAD software.

Explores symmetry in chemistry, covering reflection planes, dihedral groups, cubic groups, and geometric shapes.

Explores the physics of rolling a cube, analyzing forces, equilibrium, and inertia.

Covers the physics of rolling a cube on a surface with friction, analyzing static and dynamic situations.

Explores the characteristics of parabolic conicity and demonstrates how to address related issues.

Introduces assemblies, documentation, and Speckle for building design collaboration.

Covers 3D orientation, cross product, and volume calculations using mixed product in vector calculus.

Explores the Cartesian product operation on graphs and introduces the concept of cubes.

Covers scalar products, orthogonal vectors, norms, and projections in vector spaces, emphasizing orthonormal families of vectors.

Covers the modeling of stone structures, collaborative work, and systematic document management for student projects.

Delves into multivariable integral calculus, covering topics like volume calculations and finding extrema under constraints.