A set of first-order coupled equations of motion for eigenvalues and eigenvectors of a generic matrix is derived in terms of the equation of motion for the matrix itself. An efficient method of diagonalization is then constructed by defining an appropriate dynamics for the matrix. A comparison with the standard diagonalization method based on Jacobi transformations is made. (C) 2002 Elsevier Science B.V. All rights reserved.Universidade Federal de São Paulo, Inst Fis, BR-08315970 São Paulo, BrazilUniversidade Federal de São Paulo, Inst Fis, BR-08315970 São Paulo, BrazilWeb of Scienc
The author provides the basics of notation in quantum computing, the RSA algorithm, the Quantum Four...
AbstractThis paper deals with block diagonalization of partitioned (not necessarily square) matrices...
Linear second-order ordinary differential equations arise from Newton's second law combined with Hoo...
In this paper the formulae for regular stiffness matrix and matrix of viscous damping and for comple...
In this paper the linearized equations of motion in multibody dynamics are derived. Explicit express...
In this paper the formulae for regular stiffness matrix and matrix of viscous damping and for comple...
Matrix diagonalization by similarity transformations Jacobi’s method Systems of linear equations wit...
It has been shown in a previous paper that there is a real-valued transformation from the general N ...
AbstractThis paper introduces a concept of diagonalization that uses not a basis of eigenvectors, bu...
A new computational method for the linear eigensolution of structural dynamics is proposed. The eige...
This note refers to the computation of a statespace realization of a linear dynamical system, starti...
Teoremas de identificación de matrices diagonalizables. Introducción a los sistemas dinámicos.Identi...
A diagonal equation _ + C(;) = for robot dynamics is developed by combining recent mass matrix fa...
Thesis (B.S.) in Chemistry--University of Illinois at Urbana-Champaign, 1982.Bibliography: leaf 15.U...
Decoupling a second-order linear dynamical system requires that one develop a transformation that si...
The author provides the basics of notation in quantum computing, the RSA algorithm, the Quantum Four...
AbstractThis paper deals with block diagonalization of partitioned (not necessarily square) matrices...
Linear second-order ordinary differential equations arise from Newton's second law combined with Hoo...
In this paper the formulae for regular stiffness matrix and matrix of viscous damping and for comple...
In this paper the linearized equations of motion in multibody dynamics are derived. Explicit express...
In this paper the formulae for regular stiffness matrix and matrix of viscous damping and for comple...
Matrix diagonalization by similarity transformations Jacobi’s method Systems of linear equations wit...
It has been shown in a previous paper that there is a real-valued transformation from the general N ...
AbstractThis paper introduces a concept of diagonalization that uses not a basis of eigenvectors, bu...
A new computational method for the linear eigensolution of structural dynamics is proposed. The eige...
This note refers to the computation of a statespace realization of a linear dynamical system, starti...
Teoremas de identificación de matrices diagonalizables. Introducción a los sistemas dinámicos.Identi...
A diagonal equation _ + C(;) = for robot dynamics is developed by combining recent mass matrix fa...
Thesis (B.S.) in Chemistry--University of Illinois at Urbana-Champaign, 1982.Bibliography: leaf 15.U...
Decoupling a second-order linear dynamical system requires that one develop a transformation that si...
The author provides the basics of notation in quantum computing, the RSA algorithm, the Quantum Four...
AbstractThis paper deals with block diagonalization of partitioned (not necessarily square) matrices...
Linear second-order ordinary differential equations arise from Newton's second law combined with Hoo...