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- ...elf-adjoint operator|self-adjointness]] of ''H'' and the definition of a [[commutator]] one has for an arbitrary operator ''G'',7 KB (1,257 words) - 03:23, 24 March 2010
- where the bracket on the right-hand side is the commutator bracket of vector fields.13 KB (2,084 words) - 03:51, 7 October 2013
- The square brackets indicate the [[commutator]] of two operators, defined for two arbitrary operators ''A'' and ''B'' as16 KB (2,632 words) - 04:33, 23 September 2021
- The square brackets indicate a commutator, defined by23 KB (3,635 words) - 05:33, 1 April 2024
- A set of symbols with a defined sum and a product taken as a commutator of the symbols is called a [[Lie algebra]].<ref name=LieAlgebra/> In partic20 KB (3,045 words) - 11:21, 29 June 2011
- ...d three light sources at the receiving end, with a [[commutator (electric)|commutator]] to alternate their illumination.40 KB (5,986 words) - 07:32, 20 April 2024
- ...these rules. A set of symbols with a defined sum and a product taken as a commutator of the symbols is called a [[Lie algebra]]. <ref name=LieAlgebra>For a math34 KB (5,282 words) - 14:21, 1 January 2011
- ...statement that the operators corresponding to certain observables do not [[Commutator|commute]].37 KB (5,578 words) - 04:54, 21 March 2024