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| Funder | European Commission |
|---|---|
| Recipient Organization | Universiteit Van Amsterdam |
| Country | Netherlands |
| Start Date | Sep 01, 2024 |
| End Date | Aug 31, 2029 |
| Duration | 1,825 days |
| Number of Grantees | 1 |
| Roles | Coordinator |
| Data Source | European Commission |
| Grant ID | 101115511 |
String Theory is currently the only known theoretical framework that unifies the concepts of quantum mechanics and gravity in a consistent way.
As such, it makes concrete quantitative predictions for the interaction of gravitons in the form of scattering amplitudes.
Unfortunately, the technical complexity of the theory is staggering, and most attempts to directly compute such scattering amplitudes beyond the leading orders have been stifled by technical difficulties.This project aims to overcome these difficulties by applying three new and unconventional tools to the problem.
StringScats's three-pronged strategy leverages numerical techniques, saddle-point approximation, and exact evaluation techniques such as the Hardy-Littlewood circle method.
It seeks to crack the necessary hard computations in string perturbation theory and obtain a long-sought glimpse into the quantum properties of gravity.
Among the numerous potential rewards we would, for example, for the first time ever get a direct handle on the analytic structure of a quantum gravity amplitude and understand the very high energy behaviour of String Theory and how it interacts with the UV-finiteness of the theory.StringScat will also have ramifications in neighboring fields such as black hole physics, S-matrix bootstrap, number theory and the geometry of the moduli space of Riemann surfaces that features prominently in the calculation.
Scattering amplitudes represent one of the handful of accessible windows into quantum gravity and hence offer great potential for tangible progress in the subject.Despite the enormous importance of this topic in physics, it has received far too little attention.
Recent advances in the understanding of formal aspects of the string perturbation theory, developments of numerical methods, and the increasing synthesis of the subject with mathematics, now permit us to attack the problem in earnest.
Universiteit Van Amsterdam
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