proof ch:10-hilbert-spaces@proof-39

open in the book · parts/02-mathematical-methods/10-hilbert-spaces.tex:2229

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proof : ch:10-hilbert-spaces@proof-39proofexample 12.81: Momentum on a finite interval: a circle of self-adjoint momenta12.81definition 12.79: Deficiency subspaces and indices12.79example 12.11: The function space L^212.11theorem 12.80: von Neumann's criterion12.80corollary A.274: Momentum on [0,L]: the circle of extensionsA.274example 12.82: Momentum on the half-line: no self-adjoint extension12.82

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typedirectionnode provenancewhere
cites Methods of Modern Mathematical Physics I: Functional Analysis derived parts/02-mathematical-methods/10-hilbert-spaces.tex:2246
proves Momentum on a finite interval: a circle of self-adjoint momenta declared parts/02-mathematical-methods/10-hilbert-spaces.tex:2229