Chapter 07, Inner Product Spaces Notes
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When two vectors are members of an inner product space or a vector space for which a certain inner product has been specified, we can speak of “the inner product of a pair of vectors.” The dot product is another name for this inner product. Therefore, inner product and dot product have the same meaning in this context.
Course Contents
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Definition and examples
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Orthogonality
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Orthogonal matrices
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Eigenvalues and Eigenvectors
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Similar matrices
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Symmetric matrices
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Diagonalization of matrices
Inner Product Spaces Notes By S.M Yusuf
- Exercise 7.1 Notes | Download PDF
- Exercise 7.2 Notes | Download PDF
- Exercise 7.3 Notes | Download PDF
- Exercise 7.4 Notes | Download PDF
Notes By Prof Naeem-Ul-Haq
- Exercise 7.1 Notes | Download PDF
- Exercise 7.2 Notes | Download PDF
- Exercise 7.3 Notes | Download PDF
- Exercise 7.4 Notes | Download PDF