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|Title:||Dynamical symmetry and geometric phase|
|Authors:||Wang, Z.S. |
|Source:||Wang, Z.S.,Kwek, L.C.,Lai, C.H.,Oh, C.H. (2007-04-01). Dynamical symmetry and geometric phase. Physica Scripta 75 (4) : 494-499. ScholarBank@NUS Repository. https://doi.org/4/022|
|Abstract:||By considering dynamical symmetry between canonically equivalent systems, we investigate the connection between the geometric phase and dynamical invariants, where the Liouville-von-Neumann equation is directly deduced. Furthermore, we show that an arbitrary shift of the Hamiltonian, where f i(t) is a real function and Xi is a generator of dynamical symmetry, leaves the geometric phase invariant. © 2007 The Royal Swedish Academy of Sciences.|
|Source Title:||Physica Scripta|
|Appears in Collections:||Staff Publications|
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