Pages that link to "Item:Q1357620"

The following pages link to The Andrews-Gordon identities and \(q\)-multinomial coefficients (Q1357620):

Displaying 20 items.

• Andrews-Gordon style identities (Q680045) (← links)
• Generalizations of the Andrews-Bressoud identities for the \(N = 1\) superconformal model \(SM(2, 4\nu )\) (Q967947) (← links)
• Fermi-gas interpretation of the RSOS path representation of the superconformal unitary minimal models (Q980890) (← links)
• Bailey flows and Bose-Fermi identities for the conformal coset models \((A^{(1)}_1)_N\times (A^{(1)}_1)_{N^\prime}/ (A^{(1)}_1)_{N+N^\prime{}}\) (Q1362713) (← links)
• A note on the trinomial analogue of Bailey's lemma (Q1380342) (← links)
• Bosonic formulas for (\(k, l\))-admissible partitions (Q1430281) (← links)
• Variants of the Andrews-Gordon identities (Q1597194) (← links)
• Lattice paths, \(q\)-multinomials and two variants of the Andrews-Gordon identities (Q1597196) (← links)
• Multinomials and polynomial bosonic forms for the branching functions of the \(\widehat{su}(2)_{M}\times \widehat{su}(2)_{N}/\widehat{su}(2)_{M+N}\) conformal coset models (Q1911381) (← links)
• Density of free modules over finite chain rings (Q2158271) (← links)
• Congruence properties for \(\mathrm{bi}^s\)nomial coefficients and like extended Ram and Kummer theorems under suitable hypothesis (Q2295445) (← links)
• On indicators of Hopf algebras. (Q2351745) (← links)
• On simplifications of certain \(q\)-multisums (Q2370832) (← links)
• A \(q\)-multinomial expansion of LLT coefficients and plethysm multiplicities (Q2444730) (← links)
• (Q3383523) (← links)
• Paths and partitions: Combinatorial descriptions of the parafermionic states (Q3583590) (← links)
• q -Trinomial identities (Q4701871) (← links)
• Degeneracy of non-Abelian quantum Hall states on the torus: domain walls and conformal field theory (Q5853621) (← links)
• Bilateral identities of the Rogers–Ramanujan type (Q6050837) (← links)
• Extensions and variations of Andrews-Merca identities (Q6137735) (← links)