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Evaluating one-loop string amplitudes
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abstract
We evaluate one-loop open-string amplitudes at finite $\alpha'$ for the first time. Our method involves a deformation of the integration contour over the modular parameter $\tau$ to a fractal contour introduced by Rademacher in the context of analytic number theory. This procedure leads to explicit and practical formulas for the one-loop four-point amplitudes in type-I superstring theory, amenable to numerical evaluation. We plot the amplitudes as a function of the Mandelstam invariants $s$ and $t$ and directly verify long-standing conjectures about their behaviour at high energies.
Forward citations
Cited by 2 Pith papers
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Open String Amplitudes: Singularities, Asymptotics, and New Representations
New analytic tools, including an all-kinematics five-point closed form, for tree-level open string amplitudes come from the u-variable formulation.
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Curve integral formula for the M\"obius strip
A global Schwinger integral is constructed for Möbius-strip amplitudes and verified against the tropical limit of the type-I superstring Möbius amplitude.
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