Linear Algebra: UNIT II: Linear Transformations and Diagonalization

Eigenvalues and Eigenvectors: Theorem 1

Important Theorems for Engineering Maths or Mathematics - Eigenvalues and Eigenvectors: Theorem 1

EIGENVALUES AND EIGENVECTORS – THEOREM 1

 

Theorem 1

A linear operator T of finite dimensional vector space V (ie T: V → V) is diagonalizable iff there exists an ordered basis β for v consisting of eigenvector of T.

If T is diagonalizable, β = {v1, v2, ….., vn) is an ordered basis of eigenvectors of T, and D=[T]β, then D is a digonal matrix and Djj is the eigenvalue corresponding to vj for 1 ≤j≤n.

 

Linear Algebra: UNIT II: Linear Transformations and Diagonalization : Tag: maths, mathematics : - Eigenvalues and Eigenvectors: Theorem 1


Linear Algebra: UNIT II: Linear Transformations and Diagonalization



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