Category:Self-Adjoint Densely-Defined Linear Operators
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This category contains results about Self-Adjoint Densely-Defined Linear Operators.
Definitions specific to this category can be found in Definitions/Self-Adjoint Densely-Defined Linear Operators.
Let $\struct {\HH, \innerprod \cdot \cdot}$ be a Hilbert space.
Let $\struct {\map D T, T}$ be a densely defined linear operator on $\HH$
Let $\struct {\map D {T^\ast}, T^\ast}$ be the adjoint of $\struct {\map D T, T}$.
We say that $\struct {\map D T, T}$ is self-adjoint if and only if:
- $\struct {\map D {T^\ast}, T^\ast} = \struct {\map D T, T}$
Pages in category "Self-Adjoint Densely-Defined Linear Operators"
The following 4 pages are in this category, out of 4 total.