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Quantum Periods from TBA and Continued Fractions

Chervov, Alexander et al.
arXiv (All) · Papers
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combinatoricshigh-energy-physics-theorymathematical-physicsquantum-algebra
We consider quantum A-periods of local ${\mathbb P}^1 \times {\mathbb P}^1$, or equivalently the generating function of constant terms for powers of the Laurent polynomial $x + x^{-1} + y + y^{-1}$ where $x$ and $y$ are $q$-commuting variables. We derive a number of new representations for these ric
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