Pages that link to "Item:Q4701596"

The following pages link to On the triple sum formula for Wigner 9j-symbols (Q4701596):

Displaying 9 items.

• A \(q\)-analogue of the 9-\(j\) symbols and their orthogonality (Q1040867) (← links)
• The higher transvectants are redundant (Q1041264) (← links)
• Realizations of coupled vectors in the tensor product of representations of \(\mathfrak{su}(1,1)\) and \(\mathfrak{su}(2)\) (Q1414340) (← links)
• Hypergeometric series related to the \(9-j\) coefficient of \({\mathfrak{su}}(1,1)\) (Q1571028) (← links)
• The triple sum formulas for \(9j\) coefficients of SU(2) and \(\text{u}_q(2)\) (Q2738272) (← links)
• Transformation formulas for double hypergeometric series related to \(9\text{-}j\) coefficients and their basic analogs. (Q2774737) (← links)
• Fast and accurate evaluation of Wigner \(3j\), \(6j\), and \(9j\) symbols using prime factorization and multiword integer arithmetic (Q2790088) (← links)
• Another proof of the triple sum formula for Wigner 9j-symbols (Q4498528) (← links)
• The multiple sum formulas for 12j coefficients of SU(2) and uq(2) (Q4830757) (← links)