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We study topological string theory on elliptically fibered Calabi-Yau threefolds using mirror symmetry.
- We compute higher genus topological string amplitudes and express these in terms of polynomials of functions constructed from the special geometry of the moduli space.
- The polynomials are fixed by the holomorphic anomaly equations supplemented by the expected behavior at the boundary in moduli space.
- We further expand the amplitudes in the base moduli of the elliptic fibration and find that the fiber moduli dependence is captured by a finer polynomial structure in terms of the modular forms of the modular group of the elliptic curve.
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