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Filling The Gaps With PCO's

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arxiv 1504.00609 v2 pith:G2TVES7V submitted 2015-04-02 hep-th

classification hep-th
keywords carriedintegrationmodulimustprocedureriemannsurfacesvertical
verification ladder T0 review T1 audit T2 compute T3 formal
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Superstring perturbation theory is traditionally carried out by using picture-changing operators (PCO's) to integrate over odd moduli. Naively the PCO's can be inserted anywhere on a string worldsheet, but actually a constraint must be placed on PCO insertions to avoid spurious singularities. Accordingly, it has been long known that the simplest version of the PCO procedure is valid only locally on the moduli space of Riemann surfaces, and that a correct PCO-based algorithm to compute scattering amplitudes must be based on piecing together local descriptions. Recently, "vertical integration" was proposed as a relatively simple method to do this. Here, we spell out in detail what vertical integration means if carried out systematically. This involves a hierarchical procedure with corrections of high order. One might anticipate such a structure from the viewpoint of super Riemann surfaces.

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Cited by 3 Pith papers

Reviewed papers in the Pith corpus that reference this work. Sorted by Pith novelty score. Full citation record

  1. A New Term in Type II Effective Action

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    One-loop type II effective actions contain a dilaton times Euler-density term from superconformal ghost zero modes, resolving a black-hole index puzzle on Calabi-Yau spaces.

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    hep-th 2025-07 conditional novelty 6.0 of 10

    The AdS5 x S5 background of type IIB superstring field theory is constructed explicitly to third order in the large-radius expansion, with maximal super-isometry verified to second order and the massless RR axion iden...

  3. Lorentzian Regularization of the Type IIB Superstring Torus Vacuum

    hep-th 2026-06 unverdicted novelty 4.0 of 10

    A first direct regularized construction of the unprojected spin sectors of the Type IIB superstring torus vacuum is given via sector-resolved modular integrals.

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