Stewart Venit, Wayne Bishop
Abstract
1. Geometry of R^2 and R^3 2. Euclidean m-Space and Linear Equations 3. Matrices 4. Determinants 5. Independence and Basis in Rm 6. Vector Spaces 7. Linear Transformations 8. Eigenvalues and Eigenvectors 9. Linear Programming Appendices / Index
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1. Geometry of R^2 and R^3 2. Euclidean m-Space and Linear Equations 3. Matrices 4. Determinants 5. Independence and Basis in Rm 6. Vector Spaces 7. Linear Transformations 8. Eigenvalues and Eigenvectors 9. Linear Programming Appendices / Index
Key concepts: Eigenvalues and eigenvectors, Linear algebra, Mathematics, Independence (probability theory), Algebra over a field, Vector space, Euclidean space, Linear space