Quantum integrability in the su(1,1) sector of string theory in AdS5xS5
The quantum integrability of continuous models and the computation of scattering a...
D-branes and q-deformed 2D SUSY in Pohlmeyer-Reduced Superstring Sigma Models.
Grant number: | 19/24277-8 |
Support Opportunities: | Research Projects - SPEC Program |
Duration: | March 01, 2020 - February 28, 2025 |
Field of knowledge: | Physical Sciences and Mathematics - Physics - Elementary Particle Physics and Fields |
Principal Investigator: | Pedro Gil Martins Vieira |
Grantee: | Pedro Gil Martins Vieira |
Host Institution: | Instituto de Física Teórica (IFT). Universidade Estadual Paulista (UNESP). Campus de São Paulo. São Paulo , SP, Brazil |
Associated researchers: | Nathan Jacob Berkovits |
Associated scholarship(s): | 23/03825-2 - Scattering theory meets critical phenomena,
BP.PD 23/03208-3 - Massless s-matrix bootstrap and string theory, BP.PD 23/04415-2 - Multiple Particle Bootstrap, BP.PD 21/02304-3 - Hexagons for general (String and Gauge) Theories, BP.PD 20/16337-8 - Small operators, BP.PD |
Abstract
All four known forces in our universe are described by quantum field theory. Yet, despite their absolutely central role in Physics, quantum field theories are very far from being tamed with our current theoretical tools. A mathematically sound analytic description of physical phenomena such as confinement, chiral symmetry breaking or the existence of a mass gap is not available, and to address these fascinating questions, one needs control over QFTs in the strongly coupled regime where standard perturbative techniques fall short. New conceptual approaches and tools are urgently needed. My main research thus far has mainly been precisely focused on developing such tools by means of two complementary approaches. One approach aims at learning about non-perturbative QFT by studying one theory in excruciating detail, namely maximally supersymeetric Yang-Mills theory. The other complementary approach aims at leaning about strongly coupled QFT by chartingthe allowed space of all theories compatible with relativity, quantum mechanics and the assumption of analyticity, closely related tolocality. (AU)
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