Hola,
¿eres nuevo aquí?

Regístrate gratis y conecta tu empresa con financiación pública, partners y proyectos.

Tengo cuenta

Regístrate

Ver video

BHSandAADS

Financiado

The Black Hole Stability Problem and the Analysis of asymptotically anti de Sitt...

The Black Hole Stability Problem and the Analysis of asymptotically anti de Sitter spacetimes The present proposal is concerned with the analysis of the Einstein equations of general relativity, a non-linear system of geometric partial differential equations describing phenomena from the bending of light to the dynamics of... ver más

30/04/2024

2M€

Presupuesto del proyecto: 2M€

Líder del proyecto

UNIVERSITAET MUENSTER No se ha especificado una descripción o un objeto social para esta compañía.

TRL 4-5

Ver 3 Participantes

Financiación concedida El organismo H2020 notifico la concesión del proyecto el día 2024-04-30

ERC-2017-COG: ERC Consolidator Grant

I+D

Cerrada hace 7 años

0% 100% 100%

3 Participantes

952.53K€ | Lider

MIGUEL TORRES

749.70K€ | Participante

IMPERIAL COLLEGE OF SCIENCE...

1.05M€ | Participante

Conecta tu I+D

¿Tienes un proyecto y buscas un partner? Gracias a nuestro motor inteligente podemos recomendarte los mejores socios y ponerte en contacto con ellos. Te lo explicamos en este video

Proyectos interesantes

ExBHGravRad The Mathematical Analysis of Extremal Black Holes and Gravit... 1M€ Cerrado

FIS2017-84440-C2-1-P CAMPOS CUANTICOS Y GRAVITACION. 61K€ Cerrado

High-Spin-Grav Higher Spin Gravity and Generalized Spacetime Geometry 2M€ Cerrado

FIS2012-34379 FUNDAMENTOS TEORICOS DE LA GRAVEDAD CUANTICA DE LAZOS: METOD... 20K€ Cerrado

BlaHSt Black Hole Stability 2M€ Cerrado

MTM2013-47828-C2-2-P GEOMETRIA SEMI-RIEMANNIANA Y PROBLEMAS VARIACIONALES EN FISI... 22K€ Cerrado

Duración del proyecto: 75 meses Fecha Inicio: 2018-01-17
Fecha Fin: 2024-04-30

Líder del proyecto

UNIVERSITAET MUENSTER No se ha especificado una descripción o un objeto social para esta compañía.

TRL 4-5

Presupuesto del proyecto 2M€

Descripción del proyecto The present proposal is concerned with the analysis of the Einstein equations of general relativity, a non-linear system of geometric partial differential equations describing phenomena from the bending of light to the dynamics of black holes. The theory has recently been confirmed in a spectacular fashion with the detection of gravitational waves. The main objective of the proposal is to consolidate my research group based at Imperial College by developing novel mathematical techniques that will fundamentally advance our understanding of the Einstein equations. Here the proposal builds on mathematical progress in the last decade resulting from achievements in the fields of partial differential equations, differential geometry, microlocal analysis and theoretical physics. The Black Hole Stability Problem A major open problem in general relativity is to prove the non-linear stability of the Kerr family of black hole solutions. Recent advances in the problem of linear stability made by the PI and collaborators open the door to finally address a complete resolution of the stability problem. In this proposal we will describe what non-linear techniques will need to be developed in addition to achieve this goal. A successful resolution of this program would conclude an almost 50-year-old problem. The Analysis of asymptotically anti-de Sitter (aAdS) spacetimes We propose to prove the stability of pure AdS if so-called dissipative boundary conditions are imposed at the boundary. This result would align with the well-known stability results for the other maximally-symmetric solutions of the Einstein equations, Minkowski space and de Sitter space. As a second -- related -- theme we propose to formulate and prove a unique continuation principle for the full non-linear Einstein equations on aAdS spacetimes. This goal will be achieved by advancing techniques that have recently been developed by the PI and collaborators for non-linear wave equations on aAdS spacetimes.

Conecta tu I+D

Entra hoy

¿Olvide mi contraseña?

Financiación

Empresas

CTIs/Universidades

Proyectos

Investigadores