2004
DOI: 10.1016/j.physa.2003.07.008
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Gibbs entropy invariants of motion

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Cited by 9 publications
(1 citation statement)
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“…Our interest in the particular case given by Equation (38) lies in the fact that it is possible to demonstrate that Equation (38) represents a positive definite quadratic form [32]. Accordingly, the quantum correlation matrix ( ) K t (whose elements ( ) ij K t are defined through Equation (39)) is a positive definite matrix and it can be associated to an inner product (see [31] for more details).…”
Section: General Dynamic Invariants: the Second Order Centered Invariantmentioning
confidence: 99%
“…Our interest in the particular case given by Equation (38) lies in the fact that it is possible to demonstrate that Equation (38) represents a positive definite quadratic form [32]. Accordingly, the quantum correlation matrix ( ) K t (whose elements ( ) ij K t are defined through Equation (39)) is a positive definite matrix and it can be associated to an inner product (see [31] for more details).…”
Section: General Dynamic Invariants: the Second Order Centered Invariantmentioning
confidence: 99%