advanced-linear-algebra
Self-adjoint operators and real eigenvalues
taught
An operator with T=T* has every eigenvalue real, even on a complex space -- a short proof from the defining adjoint identity alone.
Taught in
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Self-adjoint operators and real eigenvalues
Advanced Linear Algebra
Requires
- the-adjoint-operator-t-star required
- every-operator-has-a-complex-eigenvalue required
Required by
- The real spectral theorem required
Local knowledge map
Local knowledge map
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