Pages that link to "Item:Q5389055"
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The following pages link to Hall–Littlewood Operators in the Theory of Parking Functions and Diagonal Harmonics (Q5389055):
Displaying 16 items.
- New combinatorial formulations of the shuffle conjecture (Q401502) (← links)
- A new plethystic symmetric function operator and the rational compositional shuffle conjecture at \(t=1/q\) (Q507797) (← links)
- Combinatorics of \(q\), \(t\)-parking functions (Q1775747) (← links)
- Plethysms of chromatic and Tutte symmetric functions (Q2161218) (← links)
- Hall-Littlewood polynomials and vector bundles on the Hilbert scheme (Q2343536) (← links)
- A new ``dinv'' arising from the two part case of the shuffle conjecture (Q2376297) (← links)
- Open questions for operators related to rectangular Catalan combinatorics (Q2404836) (← links)
- A three shuffle case of the compositional parking function conjecture (Q2434894) (← links)
- The representation of the symmetric group on \(m\)-Tamari intervals (Q2437563) (← links)
- The combinatorics of the HMZ operators applied to Schur functions (Q2445055) (← links)
- A refinement of the shuffle conjecture with cars of two sizes and \(t=1/q\) (Q2448250) (← links)
- Delta operators at \(q=1\) and polyominoes (Q2632717) (← links)
- Two parking function bijections: A sharpening of the \(q,t\)-Catalan and Shröder theorems (Q2902004) (← links)
- A Parking Function Bijection supporting the Haglund–Morse–Zabrocki Conjectures (Q3195605) (← links)
- A proof of the shuffle conjecture (Q4641677) (← links)
- The Delta Conjecture at 𝑞=1 (Q5348745) (← links)