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Semester | Titel | Fachgebiet | Lehrveranstaltung | Beschreibung | «zurück zu allen Skripten | |
2008 | Edinburgh Course | Linear algebra,numeric mathematic,applied mathematics | Linear Algebra INTRO | MATLAB,scalar products,orthogonal decomposition,orthonormal bases,unitary matrices,biorthogonal systems,Gram Schmidt procedure,Geometric pictures and their numerical realization,Linear mappings etc.,Polynomial functions,evaluating polynomials,...ETC.!!! | - basic notations concerning MATLAB; - Getting entries into matrices, comparing columns, Gauss-elemination at one stroke using RREF, inverse matrix: INV(A); rank(A); det(A); - Showing how to plot; - scalar products, orthogonal decomposition along a subspace, orthonormal bases, unitary matrices, biorthogonal systems, Gram Schmidt procedure - Geometric pictures and their numerical realization. - Recall some mathematical facts, like rank of a matrix (row-rank equals column rank, which means that any two bases for the row-space and the column space have the same dimension); - Linear mappings (those which respect linear combinations), building the matrix of a linear mapping for a given linear mapping (e.g. projection in x-y-plane) given a basis for the departing and target space of the linear mapping, matrices and composition rules for mappings. Inverse matrix and inversion of the linear mapping. - Polynomial functions, evaluating polynomials, Vandermonde matrices, - Applications to signal and image processing ... and much more ! ... | »download EdinCourse.zip |