Pages that link to "Item:Q1924230"

The following pages link to Pfaffians and determinants for Schur \(Q\)-functions (Q1924230):

Displaying 22 items.

• Pfaffian decomposition and a Pfaffian analogue of \(q\)-Catalan Hankel determinants (Q388197) (← links)
• The srank conjecture on Schur's \(Q\)-functions (Q848152) (← links)
• Temperley-Lieb Pfaffinants and Schur \(Q\)-positivity conjectures (Q932173) (← links)
• Symmetric functions, tableaux decompositions and the fermion-boson correspondence (Q967955) (← links)
• On some identities of Schur \(Q\)-functions (Q1183307) (← links)
• Schur-sequence parametrizations of Potapov-normalized full-rank \(j_{pq}\)-elementary factors (Q1308436) (← links)
• Applications of minor-summation formula. II: Pfaffians and Schur polynomials (Q1806218) (← links)
• A limit theorem for shifted Schur measures (Q1885557) (← links)
• Planar decompositions of tableaux and Schur function determinants (Q1898051) (← links)
• Factorial supersymmetric skew Schur functions and ninth variation determinantal identities (Q2033470) (← links)
• Pfaffian identities and Virasoro operators (Q2190787) (← links)
• Determinantal and Pfaffian identities for ninthvariation skew Schur functions and \(Q\)-functions (Q2225453) (← links)
• Pfaffian formulas and Schur \(Q\)-function identities (Q2319882) (← links)
• Outside nested decompositions of skew diagrams and Schur function determinants (Q2408979) (← links)
• Schur \(Q\)-polynomials, multiple hypergeometric series and enumeration of marked shifted tableaux (Q2426421) (← links)
• Generalizations of Cauchy's determinant and Schur's Pfaffian (Q2458954) (← links)
• Confluent \(q\)-extensions of some classical determinants (Q2575015) (← links)
• On schur’s Q-functions (Q3978220) (← links)
• A Determinantal Formula for Skew <i>Q</i> -Functions (Q3978857) (← links)
• Determinantal forms for composite Schur and Q-functions via the boson-fermion correspondence (Q4307151) (← links)
• (Q4437895) (← links)
• Interpolation Analogs of Schur Q-Functions (Q5695271) (← links)