Strong operator topology
In functional analysis, the strong operator topology, often abbreviated SOT, is the weakest topology on the set of bounded operators on a Hilbert space such that the evaluation map sending an operator T to the real number  is continuous for each vector x in the Hilbert space.
The SOT is stronger than the weak operator topology and weaker than the norm topology.
See also weak topology, weak-star topology.
Referenced By
List of functional analysis topics | List of mathematical topics (S-U)
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