Pages that link to "Item:Q2872286"
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The following pages link to Casimir eigenvalues for universal Lie algebra (Q2872286):
Displaying 22 items.
- On a Gopakumar-Vafa form of partition function of Chern-Simons theory on classical and exceptional lines (Q271503) (← links)
- Lie algebras in symmetric monoidal categories (Q392741) (← links)
- Nonperturbative universal Chern-Simons theory (Q737563) (← links)
- On the road map of Vogel's plane (Q905807) (← links)
- On universal knot polynomials (Q1638275) (← links)
- Universal volume of groups and anomaly of Vogel's symmetry (Q1676869) (← links)
- Universality in Chern-Simons theory (Q1795910) (← links)
- The Grassmannian VOA (Q1995164) (← links)
- Casimir elements associated with Levi subalgebras of simple Lie algebras and their applications (Q2006096) (← links)
- Universal Racah matrices and adjoint knot polynomials: arborescent knots (Q2013216) (← links)
- Projectors on invariant subspaces of representations \(\text{ad}^{\otimes 2}\) of Lie algebras \(so(N)\) and \(sp(2r)\) and Vogel parameterization (Q2036318) (← links)
- Implications for colored HOMFLY polynomials from explicit formulas for group-theoretical structure (Q2066179) (← links)
- A universal dimension formula for complex simple Lie algebras (Q2369019) (← links)
- On universal quantum dimensions (Q2403493) (← links)
- Quadratic Casimir Invariants for “Universal” Lie Algebra Extensions (Q3109922) (← links)
- Universal formula for the Hilbert series of minimal nilpotent orbits (Q4592738) (← links)
- Split Casimir operator for simple Lie algebras, solutions of Yang–Baxter equations, and Vogel parameters (Q4958130) (← links)
- On (ad)n(X2)k series of universal quantum dimensions (Q5141075) (← links)
- A CASIMIR ELEMENT INEXPRESSIBLE AS A LIE POLYNOMIAL (Q5164813) (← links)
- <i>X</i> <sub>2</sub> series of universal quantum dimensions (Q5870331) (← links)
- Exceptionally simple integrated correlators in \(\mathcal{N} = 4\) supersymmetric Yang-Mills theory (Q6057017) (← links)
- 3-split Casimir operator of the \(sl(M|N)\) and \(osp(M|N)\) simple Lie superalgebras in the representation \(\operatorname{ad}^{\otimes 3}\) and the vogel parameterization (Q6632297) (← links)