Linear Algebra for Systems Modeling: Matrices, Networks, Dynamics, R, and Python
Linear Algebra for Systems Modeling examines how vectors, matrices, transformations, and structured relationships make it possible to represent and analyze complex systems across economics, infrastructure, networks, ecology, engineering, computation, and public policy. Moving from vector spaces and systems of equations to eigenstructure, graph representation, decomposition methods, and high-dimensional computation, this pillar treats linear algebra as both a formal mathematical language and a practical modeling framework. It also connects linear algebra to computational implementation in R and Python, showing how multivariable systems can be represented, decomposed, simulated, and interpreted in applied settings.









