Pages that link to "Item:Q3652600"
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The following pages link to A NEW COMBINATORIAL STUDY OF THE ROGERS–FINE IDENTITY AND A RELATED PARTIAL THETA SERIES (Q3652600):
Displaying 8 items.
- An overpartition analogue of \(q\)-binomial coefficients. II: Combinatorial proofs and \((q,t)\)-log concavity (Q721047) (← links)
- A bijective proof of a limiting case of Watson's \(_8\phi_7\) transformation formula (Q1039650) (← links)
- Universal mock theta functions and two-variable Hecke-Rogers identities (Q2254873) (← links)
- A framework for modular properties of false theta functions (Q2320533) (← links)
- Variants of classical \(q\)-hypergeometric identities and partition implications (Q2376139) (← links)
- Asymptotic behavior of partial and false theta functions arising from Jacobi forms and regularized characters (Q2963275) (← links)
- Partitions with Non-Repeating Odd Parts and Q-Hypergeometric Identities (Q3193073) (← links)
- Euler’s Partition Theorem and Refinements Without Appeal to Infinite Products (Q3387099) (← links)
