Jacobi method for eigenvalues calculation
Qingli Yin · Shandong kexue · 2011
This paper addresses classical Jacobi method of eigenvalues calculation of a real symmetric matrix.It converts a real symmetric matrix into a diagonal matrix by a series of orthogonal similarity transformations,and then derives all eigenvalues and their corresponding eigenvectors.The paper presents the formulas of all orthogonal transformations,which are implemented by MATLAB programming.This provides a simple and practical calculation tool for the computation of practical problems.