Lectures related to Circumcircle

Covers the geometry of the triangle, including inequalities, heights, and centers.

Explores triangle relationships, including the Sinus Theorem and circumscribed circles.

Covers the resolution of triangles using trigonometric functions to find missing sides and angles.

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

Explores the geometry of a triangle, focusing on special lines.

Explores conicity in modeling, addressing challenges at corners and simplifying geometry through the imposition of conicity at vertices.

Covers the assembly of finite element matrix and diffusion coefficients.

Explores ray-triangle intersection, barycentric coordinates, points vs. vectors, and other primitives.

Covers constraints, Lagrange equations, generalized coordinates, cyclic coordinates, conservation laws, and Hamilton formalism.

Explores static equilibria, geometric data representations, and shape optimization to make a geometric object stand.

Explores guiding vectors in analytical geometry, emphasizing the importance of non-collinear and non-coplanar vectors in defining coordinate systems.

Covers exam practice questions on geometric computing topics like 2D shapes, functions, barycentric coordinates, and Laplace Operator.

Covers insect kinetic energy, relative speed, center of mass, and potential energy calculations.

Covers landmarks, guiding vectors, and the abscissa concept in vector spaces.

Explores Lagrangian mechanics, symmetries, conservation laws, and the Hamiltonian concept.

Covers fundamental concepts in geometric computing, exploring stability, vector spaces, barycentric coordinates, and triangle meshes.

Introduces Cartesian product and induction for proofs using integers and sets.

Explores the rasterization pipeline, emphasizing triangle measures and Z-buffer for visibility.

Explores barycentric coordinates, interpolation, and basis functions in the context of linear systems.