String Theory and Particle Physics: An Introduction to String Phenomenology
By Luis E Ibáñez, A. Uranga. 2011
457 citations recorded by the source corpus.
Subfields: Artificial Intelligence
View Paper: https://www.semanticscholar.org/paper/f17afb274dd7225ae9792b9f1ec240dfb8e5b7dd
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In Artificial Intelligence
- M. Montero
- I. Valenzuela
- A. Uranga
- Luis E Ibáñez
- F. Quevedo
- S. Krippendorf
- Chris Mayrhofer
- M. Cicoli
Citations in the corpus
- F-term axion monodromy inflation (2014, background): “to achieve a Minkowski and/or supersymmetric vacua, see [55, 56] for examples).”
- The Weak Gravity Conjecture in three dimensions (2016, background): “Modular invariance is a strong constraint on a theory: it forces a GSO projection, the equality of the left and right-moving central charges (modulo an integer), and for theories with extended chiral algebras in which the U(1) sector is modular invariant by itself it forces the charge lattice (the n”
- De Sitter vs Quintessence in String Theory (2018, background): “ence29 4 Conclusions34 A Checking the swampland conjecture for model 237 1 Introduction Ever since the rst superstring revolution, there has been constant progress in the area of string phenomenology [1,2]. Based on our current understanding of string theory, the picture of the string landscape with”
- Transplanckian axions!? (2015, background): “For instance, in realizations of natural or aligned inflation, similar effects can arise from euclidean D-brane instantons beyond those corresponding to gauge instantons (dubbed exotic or stringy [23–25], see [26,27] for a review).”
- Relaxion monodromy and the Weak Gravity Conjecture (2015, methodology): “(8)This can arise from non-perturbative gauge dynamics on D-branes to which the axion couples, or from euclidean D-brane instanton effects, see [67] for background.”
- Explicit de Sitter flux vacua for global string models with chiral matter (2013, background): “Moreover, over the past decade various successful mechanisms, in particular in the context of type IIB string theory, have been established which allow to address moduli stabilisation and realistic D-brane model building [2].”
- Double field theory: a pedagogical review (2013, unknown): “We refer the reader to the string theory books [3] and references therein for a more detailed and complete discussion of this issue.”
- D-branes at del Pezzo singularities: global embedding and moduli stabilisation (2012, background): “ . . . . . . . . . . . . . 49 B.2 Results for the five moduli case . . . . . . . . . . . . . . . . . . . . . . . . . 50 C RG details 56 1 1 Introduction Realistic string model building is a major task [1] not that much because there is a very large number of string compactifications, but mostly becaus”
- Non-Abelian discrete gauge symmetries in 4d string models (2012, background): “6 Magnetized branes and discrete flavour symmetries In this section we discuss the appearance of non-Abelian discrete symmetries in magnetized toroidal compactifications, focusing on magnetized D-brane systems, although similar conclusions hold for analogous heterotic models and T-dual intersecting ”