DOI10.13001/1081-3810.1147zbMath1074.15002OpenAlexW821244115MaRDI QIDQ4656579
Curtin, Brian, Hasan Alnajjar
Publication date: 11 March 2005
Published in: The Electronic Journal of Linear Algebra (Search for Journal in Brave)
Full work available at URL: https://eudml.org/doc/125226
Tridiagonal pairs and the quantum affine algebra \(U_q(\widehat{\text{sl}}_2)\).,
Tridiagonal pairs of \(q\)-Racah type,
Matrix units associated with the split basis of a Leonard pair,
Linear transformations that are tridiagonal with respect to both eigenbases of a Leonard pair,
Compatibility and companions for Leonard pairs,
Using a q-shuffle algebra to describe the basic module V(Λ_0) for the quantized enveloping algebra Uq(sl^2),
TD-pairs of type II with shape \(1,2,\dots,2,1\),
On standard bases of irreducible modules of Terwilliger algebras of Doob schemes,
Unnamed Item,
Tridiagonal pairs, alternating elements, and distance-regular graphs,
Near-bipartite Leonard pairs,
Some q-Exponential Formulas Involving the Double Lowering Operator ψ for a Tridiagonal Pair (Research),
Tridiagonal pairs of \(q\)-Racah type, the double lowering operator \({\psi}\), and the quantum algebra \(U_q(\mathfrak{sl}_2)\),
A bilinear form for tridiagonal pairs of \(q\)-Serre type,
Sharp tridiagonal pairs,
Towards a classification of the tridiagonal pairs,
Tridiagonal pairs of Krawtchouk type,
The structure of a tridiagonal pair,
The switching element for a Leonard pair,
Tridiagonal pairs and the \(\mu \)-conjecture,
Tridiagonal pairs of height one,
A classification of sharp tridiagonal pairs,
Mock tridiagonal systems,
Generalized \(q\)-Onsager algebras and boundary affine Toda field theories,
The determinant of \(AA^{*} - A^{*}A\) for a Leonard pair \(A,A^{*}\),
Double lowering operators on polynomials,
\(p\)-inverting pairs of linear transformations and the \(q\)-tetrahedron algebra,
Transition maps between the 24 bases for a Leonard pair,
Tridiagonal pairs and the \(q\)-tetrahedron algebra,
Linking the special orthogonal algebra \(\mathfrak{so}_4\) and the tetrahedron algebra \(\boxtimes \),
On the shape of a tridiagonal pair,
Some trace formulae involving the split sequences of a Leonard pair
