Massive ambitwistor-strings; twistorial models
Ambitwistor-strings are chiral strings whose targets are spaces of complex massless particles, and whose correlation functions directly lead to simple, compact formulae for scattering amplitudes and loop integrands for massless gauge and gravity theories. This article extends the framework to massiv...
| Main Authors: | , , |
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| Format: | Journal article |
| Language: | English |
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Springer
2024
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| _version_ | 1811140077463535616 |
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| author | Albonico, G Geyer, Y Mason, L |
| author_facet | Albonico, G Geyer, Y Mason, L |
| author_sort | Albonico, G |
| collection | OXFORD |
| description | Ambitwistor-strings are chiral strings whose targets are spaces of complex massless particles, and whose correlation functions directly lead to simple, compact formulae for scattering amplitudes and loop integrands for massless gauge and gravity theories. This article extends the framework to massive particles in 4d, obtained via a symmetry reduction of higher dimensional massless models based on twistors. The target space of the resulting models turns out to be the phase space of 4d massive particles in a twistorial representation, and the worldsheet theory agrees with the two-twistor string previously introduced by the authors. The paper has been written so as to be largely self-contained. We discuss two interesting classes of massive theories in detail. For gauge theories, the reduction procedure is explicitly adapted to supersymmetric gauge theories on the Coulomb branch. For supergravity theories, the reduction is adapted to give theories obtained via Cremmer, Scherk & Schwartz (CSS) reduction, with broken supersymmetry and massive multiplets. The reduction procedure gives explicit and systematic rules to obtain amplitudes for all these theories and their amplitudes from two compact master formulae that have their origins in 6d based on the polarized scattering equations; in the CSS case the formulae are new, and in both cases their derivation is systematic. The freedom to include mass allows the definition of a loop insertion operator, thereby extending the formulae to 1-loop. Unlike the massless 4d twistorial models, these all display a perfect double copy structure, here incorporating massive particles in the relationship between gauge theory and CSS supergravity amplitudes. |
| first_indexed | 2024-09-25T04:16:15Z |
| format | Journal article |
| id | oxford-uuid:ea39581f-5dba-4c47-8c81-133a810ae8ec |
| institution | University of Oxford |
| language | English |
| last_indexed | 2024-09-25T04:16:15Z |
| publishDate | 2024 |
| publisher | Springer |
| record_format | dspace |
| spelling | oxford-uuid:ea39581f-5dba-4c47-8c81-133a810ae8ec2024-07-20T14:13:06ZMassive ambitwistor-strings; twistorial modelsJournal articlehttp://purl.org/coar/resource_type/c_dcae04bcuuid:ea39581f-5dba-4c47-8c81-133a810ae8ecEnglishJisc Publications RouterSpringer2024Albonico, GGeyer, YMason, LAmbitwistor-strings are chiral strings whose targets are spaces of complex massless particles, and whose correlation functions directly lead to simple, compact formulae for scattering amplitudes and loop integrands for massless gauge and gravity theories. This article extends the framework to massive particles in 4d, obtained via a symmetry reduction of higher dimensional massless models based on twistors. The target space of the resulting models turns out to be the phase space of 4d massive particles in a twistorial representation, and the worldsheet theory agrees with the two-twistor string previously introduced by the authors. The paper has been written so as to be largely self-contained. We discuss two interesting classes of massive theories in detail. For gauge theories, the reduction procedure is explicitly adapted to supersymmetric gauge theories on the Coulomb branch. For supergravity theories, the reduction is adapted to give theories obtained via Cremmer, Scherk & Schwartz (CSS) reduction, with broken supersymmetry and massive multiplets. The reduction procedure gives explicit and systematic rules to obtain amplitudes for all these theories and their amplitudes from two compact master formulae that have their origins in 6d based on the polarized scattering equations; in the CSS case the formulae are new, and in both cases their derivation is systematic. The freedom to include mass allows the definition of a loop insertion operator, thereby extending the formulae to 1-loop. Unlike the massless 4d twistorial models, these all display a perfect double copy structure, here incorporating massive particles in the relationship between gauge theory and CSS supergravity amplitudes. |
| spellingShingle | Albonico, G Geyer, Y Mason, L Massive ambitwistor-strings; twistorial models |
| title | Massive ambitwistor-strings; twistorial models |
| title_full | Massive ambitwistor-strings; twistorial models |
| title_fullStr | Massive ambitwistor-strings; twistorial models |
| title_full_unstemmed | Massive ambitwistor-strings; twistorial models |
| title_short | Massive ambitwistor-strings; twistorial models |
| title_sort | massive ambitwistor strings twistorial models |
| work_keys_str_mv | AT albonicog massiveambitwistorstringstwistorialmodels AT geyery massiveambitwistorstringstwistorialmodels AT masonl massiveambitwistorstringstwistorialmodels |