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The following pages link to The power series expansion of certain infinite products \newline \(q^{r}\prod_{n=1}^{\infty}(1-q^{n})^{a_{1}}(1-q^{2n})^{a_{2}}\cdots(1-q^{mn})^{a_{m}}\) (Q2441309):
Displaying 6 items.
- Powers of Euler's product and related identities (Q1591449) (← links)
- A modular-type formula for \((x;q)_\infty \) (Q1635637) (← links)
- Arithmetic properties derived from coefficients of certain eta quotients (Q2069391) (← links)
- The relation property between the divisor function and infinite product sums (Q2836191) (← links)
- The expansion of ∏<sub>k=1</sub><sup>∞</sup>(1-q<sup>ak</sup>)(1-q<sup>bk</sup>) (Q3514704) (← links)
- A STUDY OF COFFICIENTS DERIVED FROM ETA FUNCTIONS (Q5020335) (← links)