Transpose of a linear map

Related lectures (10)

Explores endomorphisms, matrix equivalence, and the adjoint map as a group homomorphism.

Covers matrix equations, solutions, and transition matrices between bases.

Covers orthogonal linear maps, orthogonal matrices, invertibility, and least squares solutions in Euclidean spaces.

Explains how to calculate the dimension of a kernel of a matrix transpose.

Explores matrix determinant properties, inverse, transpose, and applications in solving equations.

Explores the equivalence conditions for orthogonal matrices and includes examples of rotations.

Introduces Hilbert operators, covering their properties, C*-algebras, and the Fourier transform's unitarity.

Explores the verification of a Lie functor as a left adjoint, with natural transformations satisfying triangular identities and isomorphisms.

Covers the properties of orthogonal matrices and their eigenvalues.

Explores stable vectorial planes under a given function in R³.

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