Concept

Euclidean vector

Related lectures (29)

Covers the fundamental concepts of vectors, including their characteristics and calculation methods.

Covers the decomposition of a vector in a base and its applications in speed and distance calculations.

Introduces vector definitions, displacement, addition, and applications in geometry.

Explores vector geometry basics, historical perspectives, and practical applications.

Covers the fundamentals of analytical geometry, focusing on vectors and their operations.

Explores linear dependence and independence of vectors in geometric spaces.

Explores indicial notation, vectors, and the transformation law in the context of mass flux density.

Explores the transformation of vectors and tensors in quantum physics, emphasizing Lie groups and algebras.

Covers landmarks, coordinate systems, frames, and terminology in coordinates, emphasizing geometric angles and orthogonal vectors.

Explores landmarks, coordinates, vectors, coplanarity, Cartesian equations, and geometric rules in space.

Covers advanced physics topics such as definitions, rectilinear motion, vectors, and motion in three dimensions.

Covers orthogonal vectors, unit vectors, and the Pythagorean theorem in R^m.

Explores the transformation of vectors and tensors, including rotations and representations in quantum physics.

Introduces scalars and vectors, explaining their properties and mathematical operations.

Explains linear independence, bases, and dimension in vector spaces, including the importance of the order of vectors in a basis.

Introduces the basics of analytical geometry, emphasizing vector representation, operations, and applications in geometry.

Covers calculations in coordinates for vectors, including bases, scalar product, and determinants, with geometric interpretations and examples.

Covers the properties of vectors, including commutativity, distributivity, and linearity.

Explores rectilinear movement, vector algebra, scalar products, and vector decomposition in a three-dimensional space.

Covers vector components, projections, conventions, operations, and mathematical identities.