Pages that link to "Item:Q4270370"
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The following pages link to Representations of the Weyl group and Wigner functions for SU(3) (Q4270370):
Displaying 21 items.
- On biunimodular vectors for unitary matrices (Q491106) (← links)
- Nested \(T\)-duality (Q867318) (← links)
- Parameter differentiation and quantum state decomposition for time varying Schrödinger equations (Q1430985) (← links)
- Sum rules in multiphoton coincidence rates (Q2213169) (← links)
- Kenfack-Życzkowski indicator of nonclassicality for two non-equivalent representations of Wigner function of qutrit (Q2234728) (← links)
- On the moduli space of Wigner quasiprobability distributions for \(N\)-dimensional quantum systems (Q2307967) (← links)
- Contracted Hamiltonian on symmetric space \(SU(3)/SU(2)\) and conserved quantities (Q2430383) (← links)
- \(\text{SL}(3,{\mathbb{C}})\) generator matrix elements in a Pauli subgroup basis (Q2738087) (← links)
- Clebsch-Gordan coefficients of SU(3) in SU(2) and SO(3) bases (Q2738204) (← links)
- Algorithms for SU(<i>n</i>) boson realizations and D-functions (Q3457148) (← links)
- (Q3810868) (← links)
- Wigner's<b><i>D</i></b>-matrix elements for<b><i>SU</i></b>(3) - a generating function approach (Q4393647) (← links)
- Quantum symmetries and the Weyl Wigner product of group representations (Q4466104) (← links)
- Immanants of unitary matrices and their submatrices (Q4643437) (← links)
- Coherent state realizations of su(n+1) on the <i>n</i>-torus (Q4832669) (← links)
- Correspondence rules for Wigner functions over $SU(3)/U(2)$ (Q5055672) (← links)
- Qutrit squeezing via semiclassical evolution (Q5135225) (← links)
- The canonical coset decomposition of unitary matrices through Householder transformations (Q5253679) (← links)
- Generalized<i>SU</i>(2) covariant Wigner functions and some of their applications (Q5357411) (← links)
- Four families of Weyl group orbit functions of <i>B</i>3 and <i>C</i>3 (Q5407633) (← links)
- <i>SU</i>(3) Clebsch–Gordan coefficients and some of their symmetries (Q5870286) (← links)