Jacobson Method

The Jacobson method is an iterative numerical technique used to find eigenvalues and eigenvectors of a matrix, which are key in understanding systems like vibrations or stability. Think of it as a process that successively refines guesses: starting with an initial estimate, it transforms the problem to improve accuracy with each step. This method leverages matrix operations to gradually zero in on the most significant eigenvalues and their corresponding vectors, making complex calculations more manageable and efficient, especially for large or sparse matrices commonly encountered in engineering and scientific problems.