Maths Research Associates 2021 Nottingham
Lead Research Organisation:
University of Nottingham
Department Name: Sch of Mathematical Sciences
Abstract
Abstracts are not currently available in GtR for all funded research. This is normally because the abstract was not required at the time of proposal submission, but may be because it included sensitive information such as personal details.
People |
ORCID iD |
| Thomas Sotiriou (Principal Investigator) |
Publications
Chattopadhyay Pratik
Dark Matter from Evaporating PBH dominated in the Early Universe
Dorigoni D
(2022)
Modular graph forms from equivariant iterated Eisenstein integrals
in Journal of High Energy Physics
Drewitt J
(2022)
Laplace-eigenvalue equations for length three modular iterated integrals
in Journal of Number Theory
Kalise D
(2023)
Consensus-based optimization via jump-diffusion stochastic differential equations
in Mathematical Models and Methods in Applied Sciences
Radley T
(2024)
Quadrature-free polytopic discontinuous Galerkin methods for transport problems
in Mathematics in Engineering
Thaalba Farid
(2023)
Black hole minimum size and scalar charge in shift-symmetric theories
in Class.Quant.Grav.
Ventagli G
(2024)
Incompatibility of gravity theories with auxiliary fields with the standard model
in Physical Review D
| Description | Computational methods for colliding particles under constant temperature |
| Amount | £3,000 (GBP) |
| Organisation | International Centre for Mathematical Sciences (ICMS) |
| Sector | Academic/University |
| Country | United Kingdom |
| Start | 09/2022 |
| End | 09/2022 |
| Description | Stochastic Numerics for Sampling on Manifolds |
| Amount | £80,189 (GBP) |
| Funding ID | EP/X022617/1 |
| Organisation | Engineering and Physical Sciences Research Council (EPSRC) |
| Sector | Public |
| Country | United Kingdom |
| Start | 04/2023 |
| End | 03/2024 |
| Description | Collaborations with Matthes, Dorigoni, Doroudiani, Hidding, Kleinschmidt, Schlotterer and Verbeek |
| Organisation | Durham University |
| Country | United Kingdom |
| Sector | Academic/University |
| PI Contribution | This colloboration is on 'Modular graph forms from equivariant iterated Eisenstein integrals': Joshua Drewitt worked with Nils Matthes to help provide a Number theory perspective to the problem in String theory of understanding modular graph forms, and how they connect to Francis Brown's real analytic modular forms. He used his previous reserach on real analytic modular forms including his work on 'Laplace-eigenvalue equations for length three modular iterated integrals' to help find this connection. |
| Collaborator Contribution | Using the above Daniele Dorigoni, Axel Kleinschmidt and Oliver Schlotterer built upon their previous theory from 'Poincaré series for modular graph forms at depth two' Parts I and II to provide the first validations that modular graph forms are contained in the space of real analytic modular forms. Mehregan Doroudiani, Martijn Hidding, and Bram Verbeek were also crucial in providing this validation and were a key part of producing a large dataset of explicit examples in mathematica. |
| Impact | Modular graph forms from equivariant iterated Eisenstein integrals https://link.springer.com/article/10.1007/JHEP12(2022)162 |
| Start Year | 2021 |
| Description | Collaborations with Matthes, Dorigoni, Doroudiani, Hidding, Kleinschmidt, Schlotterer and Verbeek |
| Organisation | Max Planck Society |
| Department | Max Planck Institute for Gravitational Physics |
| Country | Germany |
| Sector | Academic/University |
| PI Contribution | This colloboration is on 'Modular graph forms from equivariant iterated Eisenstein integrals': Joshua Drewitt worked with Nils Matthes to help provide a Number theory perspective to the problem in String theory of understanding modular graph forms, and how they connect to Francis Brown's real analytic modular forms. He used his previous reserach on real analytic modular forms including his work on 'Laplace-eigenvalue equations for length three modular iterated integrals' to help find this connection. |
| Collaborator Contribution | Using the above Daniele Dorigoni, Axel Kleinschmidt and Oliver Schlotterer built upon their previous theory from 'Poincaré series for modular graph forms at depth two' Parts I and II to provide the first validations that modular graph forms are contained in the space of real analytic modular forms. Mehregan Doroudiani, Martijn Hidding, and Bram Verbeek were also crucial in providing this validation and were a key part of producing a large dataset of explicit examples in mathematica. |
| Impact | Modular graph forms from equivariant iterated Eisenstein integrals https://link.springer.com/article/10.1007/JHEP12(2022)162 |
| Start Year | 2021 |
| Description | Collaborations with Matthes, Dorigoni, Doroudiani, Hidding, Kleinschmidt, Schlotterer and Verbeek |
| Organisation | Solvay |
| Country | Global |
| Sector | Private |
| PI Contribution | This colloboration is on 'Modular graph forms from equivariant iterated Eisenstein integrals': Joshua Drewitt worked with Nils Matthes to help provide a Number theory perspective to the problem in String theory of understanding modular graph forms, and how they connect to Francis Brown's real analytic modular forms. He used his previous reserach on real analytic modular forms including his work on 'Laplace-eigenvalue equations for length three modular iterated integrals' to help find this connection. |
| Collaborator Contribution | Using the above Daniele Dorigoni, Axel Kleinschmidt and Oliver Schlotterer built upon their previous theory from 'Poincaré series for modular graph forms at depth two' Parts I and II to provide the first validations that modular graph forms are contained in the space of real analytic modular forms. Mehregan Doroudiani, Martijn Hidding, and Bram Verbeek were also crucial in providing this validation and were a key part of producing a large dataset of explicit examples in mathematica. |
| Impact | Modular graph forms from equivariant iterated Eisenstein integrals https://link.springer.com/article/10.1007/JHEP12(2022)162 |
| Start Year | 2021 |
| Description | Collaborations with Matthes, Dorigoni, Doroudiani, Hidding, Kleinschmidt, Schlotterer and Verbeek |
| Organisation | University of Copenhagen |
| Country | Denmark |
| Sector | Academic/University |
| PI Contribution | This colloboration is on 'Modular graph forms from equivariant iterated Eisenstein integrals': Joshua Drewitt worked with Nils Matthes to help provide a Number theory perspective to the problem in String theory of understanding modular graph forms, and how they connect to Francis Brown's real analytic modular forms. He used his previous reserach on real analytic modular forms including his work on 'Laplace-eigenvalue equations for length three modular iterated integrals' to help find this connection. |
| Collaborator Contribution | Using the above Daniele Dorigoni, Axel Kleinschmidt and Oliver Schlotterer built upon their previous theory from 'Poincaré series for modular graph forms at depth two' Parts I and II to provide the first validations that modular graph forms are contained in the space of real analytic modular forms. Mehregan Doroudiani, Martijn Hidding, and Bram Verbeek were also crucial in providing this validation and were a key part of producing a large dataset of explicit examples in mathematica. |
| Impact | Modular graph forms from equivariant iterated Eisenstein integrals https://link.springer.com/article/10.1007/JHEP12(2022)162 |
| Start Year | 2021 |
| Description | Collaborations with Matthes, Dorigoni, Doroudiani, Hidding, Kleinschmidt, Schlotterer and Verbeek |
| Organisation | Uppsala University |
| Country | Sweden |
| Sector | Academic/University |
| PI Contribution | This colloboration is on 'Modular graph forms from equivariant iterated Eisenstein integrals': Joshua Drewitt worked with Nils Matthes to help provide a Number theory perspective to the problem in String theory of understanding modular graph forms, and how they connect to Francis Brown's real analytic modular forms. He used his previous reserach on real analytic modular forms including his work on 'Laplace-eigenvalue equations for length three modular iterated integrals' to help find this connection. |
| Collaborator Contribution | Using the above Daniele Dorigoni, Axel Kleinschmidt and Oliver Schlotterer built upon their previous theory from 'Poincaré series for modular graph forms at depth two' Parts I and II to provide the first validations that modular graph forms are contained in the space of real analytic modular forms. Mehregan Doroudiani, Martijn Hidding, and Bram Verbeek were also crucial in providing this validation and were a key part of producing a large dataset of explicit examples in mathematica. |
| Impact | Modular graph forms from equivariant iterated Eisenstein integrals https://link.springer.com/article/10.1007/JHEP12(2022)162 |
| Start Year | 2021 |