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A publicação pode ser exportada nos seguintes formatos: referência da APA (American Psychological Association), referência do IEEE (Institute of Electrical and Electronics Engineers), BibTeX e RIS.

Exportar Referência (APA)
Rocha, J. V. (2021). Self-similarity and critical collapse in General Relativity and beyond. Encontro Nacional da Sociedade Portuguesa de Matemática 2021.
Exportar Referência (IEEE)
J. M. Rocha,  "Self-similarity and critical collapse in General Relativity and beyond", in Encontro Nacional da Sociedade Portuguesa de Matemática 2021, Lisbon, 2021
Exportar BibTeX
@misc{rocha2021_1732407412507,
	author = "Rocha, J. V.",
	title = "Self-similarity and critical collapse in General Relativity and beyond",
	year = "2021",
	howpublished = "Outro",
	url = "https://pt.enspm2021.spm.pt"
}
Exportar RIS
TY  - CPAPER
TI  - Self-similarity and critical collapse in General Relativity and beyond
T2  - Encontro Nacional da Sociedade Portuguesa de Matemática 2021
AU  - Rocha, J. V.
PY  - 2021
CY  - Lisbon
UR  - https://pt.enspm2021.spm.pt
AB  - Critical collapse is an important topic within the broader subject of grav-
itational collapse. It concerns the behavior of self-gravitating systems at the verge of black hole formation, and is notable for (i) its universality properties, (ii) the emergence of self-similarity, and (iii) for providing potential scenar- ios for violation of the cosmic censorship conjecture. Traditionally, studies of critical collapse focused on gravity in spherical symmetry, coupled to scalar fields or perfect fluids in order to bypass Birkhoff’s theorem. I will discuss how this standard framework extends to cases in which gauge fields are included — possibly also interacting with the scalar fields. Such models arise typically as low-energy string theories. Employing cut-and-paste and dynamical systems techniques, gravitational collapse in this context is studied analytically and al- lows an assessment of the impact of gauge fields (and their couplings) on critical collapse. In particular, an explicit formula for the so-called critical exponent is obtained.
ER  -