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Related lectures (28)
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Square Matrices: Invertible, Triangular, Diagonal
Explains square matrices, including invertible, triangular, and diagonal matrices, and their properties.
Gaussian Elimination: Basics
Covers the basics of Gaussian elimination and the iterative steps involved in the process.
Matrix Inversibility: Determining and Calculating
Covers matrix invertibility, determining if a matrix is invertible, calculating its inverse, and elementary matrices.
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Determinants: Properties and Operations
Covers the definition and properties of determinants for square matrices, including elementary operations and Lagrange's theorem.
Principles of Quantum Mechanics
Covers the principles of quantum mechanics, including the Measurement Principle and Max Born Rule.
Linear Applications and Matrix Calculus
Explores linear applications, matrices, injectivity, unique solutions, and matrix operations.
Dynamics on Homogeneous Spaces and Interactions with Number Theory
Explores dynamics on homogeneous spaces and their interactions with number theory, focusing on modular lattices and the Iwasawa decomposition theorem.