Emergent Strings from Infinite Distance Limits
Seung-Joo Lee, Wolfgang Lerche, Timo Weigand

TL;DR
This paper refines the Swampland Distance Conjecture by classifying infinite distance limits in Calabi-Yau moduli space, showing they lead to decompactification or emergent tensionless strings, with detailed analysis of M-Theory and Type IIA compactifications.
Contribution
It provides a detailed classification of infinite distance limits in Calabi-Yau moduli space and their implications for emergent strings or decompactification in string theory.
Findings
Infinite distance limits correspond to fibrations with shrinking fibers.
Depending on the fibration, limits lead to decompactification or tensionless strings.
Quantum effects restrict certain infinite distance limits in Type IIA theory.
Abstract
As a refinement of the Swampland Distance Conjecture, we propose that a quantum gravitational theory in an infinite distance limit of its moduli space either decompactifies, or reduces to an asymptotically tensionless, weakly coupled string theory. We support our claim by classifying, as special cases, the behaviour of M-Theory and Type IIA string theory compactifications on Calabi-Yau three-folds at infinite distances in Kahler moduli space. The analysis comprises three parts: We first classify the possible infinite distance limits in the classical Kahler moduli space of a Calabi-Yau three-fold. Each such limit at finite volume is characterized by a universal fibration structure, for which the generic fiber shrinking in the limit is either an elliptic curve, a K3 surface, or an Abelian surface. In the second part we focus on M-Theory and investigate the nature of the towers of…
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