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Covers the Jordan Normal Form and the identification of torsion blocks within matrices.
Explores minimal annihilating polynomials and cyclic invariant subspaces, showcasing their practical applications through matrix computations.
Covers the Jordan Normal Form theorem and invariance of kernels under transformations.
Covers the concept of Smith Normal Form for integer matrices and its uniqueness conditions.
Covers the exponential of operators and matrices, commutation properties, Jordan normal form, and linear algebra concepts related to linear operators and eigenvalue problems.
Covers magnetic moments, Ampère's law, and Biot-Savart's law applications.
Explores the diagonalization of matrices and the conditions for exact diagonalization, with examples demonstrating the process.
