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• W2060881072 abstract "The concept of $p$-orthogonality $(1ensuremath{leqslant}pensuremath{leqslant}n)$ between $n$-particle states is introduced. It generalizes common orthogonality, which is equivalent to $n$-orthogonality, and strong orthogonality between fermionic states, which is equivalent to 1-orthogonality. Within the class of non-$p$-orthogonal states a finer measure of non-$p$-orthogonality is provided by Araki's angles between $p$-internal spaces. The $p$-orthogonality concept is a geometric measure of indistinguishability that is independent of the representation chosen for the quantum states. It induces a hierarchy of approximations for group function methods. The simplifications that occur in the calculation of matrix elements among $p$-orthogonal group functions are presented." @default.
• W2060881072 created "2016-06-24" @default.
• W2060881072 creator A5016899161 @default.
• W2060881072 date "2008-03-10" @default.
• W2060881072 modified "2023-10-17" @default.
• W2060881072 title "Geometric measure of indistinguishability for groups of identical particles" @default.
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• W2060881072 doi "https://doi.org/10.1103/physreva.77.032103" @default.
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