Видео с ютуба Analytical Approaches To Modern Geometry

Proving ⟨𝒖×𝒗,𝒘⟩ = ⟨𝒖,𝒗×𝒘⟩ || Geometry of the Sphere || Analytical Approaches to Modern Geometry

Доказательство ⟨𝒖×𝒗,𝒖⟩ = ⟨𝒖×𝒗,𝒗⟩ = 𝟎 || Геометрия сферы || Аналитические подходы к современной ге...

Величина векторного произведения || Геометрия сферы || Аналитические подходы к современной геометрии

Proving 𝒖×𝒗 = −(𝒗×𝒖) || Geometry of the Sphere || Analytical Approaches to Modern Geometry

Distance between Points in ℝ^𝟑 || Geometry of the Sphere || Analytical Approaches to Modern Geometry

Inner Product in ℝ^𝟑 || Geometry of the Sphere || Analytical Approaches to Modern Geometry

Length of a Vector in ℝ^𝟑 || Geometry of the Sphere || Analytical Approaches to Modern Geometry

Cross Product || Geometry of the Sphere || Analytical Approaches to Modern Geometry

Introduction to ℝ^𝟑 || Geometry of the Sphere || Analytical Approaches to Modern Geometry

Glide Reflection || Congruence and Isometries || Analytical Approaches to Modern Geometry

Half-Turn || Congruence and Isometries || Analytical Approaches to Modern Geometry

Translation of a Line || Congruence and Isometries || Analytical Approaches to Modern Geometry

Three Reflections || Congruence and Isometries || Analytical Approaches to Modern Geometry

Pencil Parallel || The Euclidean 𝔼^𝟐 Plane || Analytical Approaches to Modern Geometry

Parallel Lines || The Euclidean 𝔼^𝟐 Plane || Analytical Approaches to Modern Geometry

Reflection of a Point along a Line || Analytical Approaches to Modern Geometry

Perpendicular Lines || The Euclidean 𝔼^𝟐 Plane || Analytical Approaches to Modern Geometry

Unit Vector || The Euclidean 𝔼^𝟐 Plane || Analytical Approaches to Modern Geometry

Normal Vector || The Euclidean 𝔼^𝟐 Plane || Analytical Approaches to Modern Geometry

Buyang Li: Challenges, numerical analysis, and new computational methods for geometric... #ICBS2025