👉 Succession of Matrices (SuM) is a mathematical framework that studies the properties and operations of sequences of matrices. It generalizes matrix algebra to handle multiple matrices in a structured manner, often used in solving systems of linear equations, differential equations, and in various areas of applied mathematics and engineering. Key concepts include matrix multiplication, matrix norms, eigenvalues, and eigenvectors, as well as the analysis of convergence and stability in iterative processes. SuM provides a unified approach to understanding how matrices evolve over time or through repeated operations, making it a powerful tool for both theoretical research and practical applications.
