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Jordan normal form

Track :

Science

Lessons no : 4

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What will you learn in this course?
  • Understand how to compute Jordan normal form for linear operators in finite-dimensional vector spaces using basis transformations and similarity matrices
  • Identify eigenvalues, eigenvectors, and generalized eigenvectors to construct Jordan matrices in linear algebra applications
  • Apply Jordan canonical form to simplify matrix functions, solve differential equations, and analyze linear transformations in advanced mathematics
  • Utilize Jordan form concepts to classify matrices, analyze linear operators, and improve problem-solving skills in linear algebra and matrix theory

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Lessons | 4


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Afzal khurshid

This course is very helpful and much interested 2023-11-07

luc ntombe kayamba

so great 2023-10-24

Diza N. Sultana

G 2023-03-25

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In linear algebra, a Jordan normal form, also known as a Jordan canonical form or JCF, is an upper triangular matrix of a particular form called a Jordan matrix representing a linear operator on a finite-dimensional vector space with respect to some basis.