Linear Algebra A Modern Introduction / Thomas Baxter

Contents: 1. Linear Algebra, 2. Linear Transformation, 3. Computation of Determinant, 4. Principle of Linear Algebra, 5. Linear Differential System, 6. Linear Operators, 7. Linear Equations, 8. Properties of Matrix Multiplication, 9. Binary Relation and Operations, 10. Laplace Transforms, 11. Linear Systems, 12. Single Matrix.

Thomas Baxter is a Professor of Mathematics at Higher School of Engineering, Budapest. He graduated with a specialty in Analytic Geometry and Abstract Algebra. He taught more than 13 years. He is the author of the well-established text Number Theory, Statics, and Analytical Geometry, Abstract Algebra Discrete Mathematics, Linear Algebra and Analytic Geometry and has led an active career discovering fascinating phenomena in his chosen field number theory. Perhaps his greatest discovery, however, was not solely one in the intellectual realm but in the physical world too. He was an internationally renowned mathematician who played a central role in the anti-Soviet dissident movement. His textbooks on algebraic geometry were translated into English and regarded as classics in the field.