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6-j symbol

Known as: Six-j symbol, 6j-symbol, Wigner 6j-symbol 
Wigner's 6-j symbols were introduced by Eugene Paul Wigner in 1940 and published in 1965. They are defined as a sum over products of four Wigner 3-j… 
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Related topics

Related topics

6 relations
3-j symbol9-j symbolClebsch–Gordan coefficientsGraph automorphism

Broader (1)

Quantum mechanics

Papers overview

Semantic Scholar uses AI to extract papers important to this topic.
2014
2014
Matrix integral expansion of colored Jones polynomials for figure-eight knot
We examine a possible extension of the matrix integral representation of knot invariants beyond the class of torus knots. In… 
2011
2011
Asymptotic Limits of the Wigner $12J$-Symbol in Terms of the Ponzano-Regge Phases
There are two types of asymptotic formulas for the $12j$ symbol with one small and 11 large angular momenta. We have derived the… 
2011
2011
Yet Another Recursion Relation for the 6j-Symbol
2010
2010
ON SL(2,C) QUANTUM 6j-SYMBOL AND ITS RELATION TO THE HYPERBOLIC VOLUME
We generalize the colored Alexander invariant of knots to an invariant of graphs, and we construct a face model for this… 
2009
2009
Invariant Theory of Tensor Product Decompositions of U ( N ) and Generalized Casimir Operators
T hat symmetries, invariance, and conservation laws are related has long been known. For example, Einstein exploited the… 
2006
2006
Computing Generalized Racah and Clebsch-Gordan Coefficients for U ( N ) groups
After careful introduction and discussion of the concepts involved, procedures are developed to compute Racah and Clebsch-Gordan… 
1972
1972
Structure of the Wigner 9j Coefficients in the Bargmann Approach
  • A. Wu
  • 1972
  • Corpus ID: 73694927
Bargmann's treatment of the Clebsch‐Gordan (3j) and Racah (6j) coefficients is here extended to the case of Wigner 9j… 
1969
1969
ON RACAH COEFFICIENTS AS COUPLING COEFFICIENTS FOR THE VECTOR SPACE OF WIGNER OPERATORS.
1969
1969
RACAH COEFFICIENTS AND STATES WITH PERMUTATIONAL SYMMETRY.
1964
1964
RACAH-COEFFICIENTS OF SU$sub 3$ FOR 8 X 8 X 8 AND 8 X 10 X 8
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