Minor (linear algebra)

Related lectures (30)

Explores matrix algebra properties, bases, transformations, and applications in linear algebra.

Introduces matrix algebra operations and their properties, including commutativity and distributivity.

Explores equitable coloring in totally unimodular matrices, enabling integral vectors and bicoloring results.

Explains the step-by-step process of finding the singular value decomposition of a matrix.

Covers matrix operations and reduction to echelon form with practical examples.

Covers the basics of Numpy, including importing the library, creating arrays, and performing linear algebra operations.

Covers the LU decomposition method applied to linear systems, presenting the system in two steps.

Covers the determinant of a matrix, factorization, and linear equations with infinite solutions.

Covers positive definite matrices and their properties, focusing on strict positivity of principal minors.

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