Advanced Lectures on General Relativity
By G. Compère, Adrien Fiorucci. Lecture Notes in Physics, 2018
210 citations recorded by the source corpus.
These lecture notes are intended for starting PhD students in theoretical physics who have a working knowledge of General Relativity. The 4 topics covered are (1) Surface charges as conserved quantities in theories of gravity; (2) Classical and holographic features of three-dimensional Einstein gravity; (3) Asymptotically flat spacetimes in 4 dimensions: BMS group and memory effects; (4) The Kerr black hole: properties at extremality and quasi-normal mode ringing. Each topic starts with historical foundations and points to a few modern research directions.
Subfields: Astronomy and Astrophysics, Nuclear and High Energy Physics
View Paper: https://www.semanticscholar.org/paper/112ac0d9f3caf9b823253ffed9cd96069009386a
How researchers see this paper
The researchers whose trusted networks rank it highest, strongest advocate first. Every researcher gets a different order.
In Astronomy and Astrophysics
- L. Donnay
- Sabrina Pasterski
- R. Ruzziconi
- Adrien Fiorucci
- Andrea Puhm
- G. Compère
- Daniele Pranzetti
- Marc Anthony Ramirez
In Nuclear and High Energy Physics
- L. Donnay
- Adrien Fiorucci
- R. Ruzziconi
- Sabrina Pasterski
- Andrea Puhm
- G. Compère
- Daniele Pranzetti
- Marc Anthony Ramirez
Citations in the corpus
- Lectures on celestial amplitudes (2021, background): “A good pedagogical reference on this subject is [25].”
- Superboost transitions, refraction memory and super-Lorentz charge algebra (2018, methodology): “The associated renormalized surface charges are obtained through the fundamental relation of the Iyer-Wald formalism [13, 25] Bu ` { δHξrg, δgs ̆”
- Edge modes of gravity. Part I. Corner potentials and charges (2020, background): “3 Generalized Cartan calculus We present here the variational calculus, more details about it can be found in [21, 120–123].”
- Asymptotic symmetries and celestial CFT (2020, background): “In the language of the covariant phase space formalism (see [55] for a pedagogical review), computing the inner product (3.”
- Carrollian physics at the black hole horizon (2019, background): “6See also [40] for a pedagogical introduction to this formalism.”