From the Type I String to M-theory: A Continuous Connection
Julie D. Blum, Keith R. Dienes (Institute for Advanced Study,, Princeton)

TL;DR
This paper constructs an explicit dual connecting theory that links the Type I string to M-theory, revealing a continuous connection and providing new insights into D-brane bound states.
Contribution
It presents a novel explicit construction of the dual connecting theory between Type I string and M-theory, and shows how the $E_8\times E_8$ heterotic string appears as a D-string soliton.
Findings
Established a continuous dual connection between Type I string and M-theory.
Realized the $E_8\times E_8$ heterotic string as a D-string soliton.
Provided an alternative D-brane bound state description.
Abstract
It is well-known that the SO(32) and heterotic strings can be continuously connected to each other in nine dimensions. Since the strong-coupling duals of these theories are respectively the SO(32) Type I theory and M-theory compactified on a line segment, there should be a corresponding continuous connection between the Type I string and M-theory. In this paper, we give an explicit construction of this dual connecting theory. Our construction also enables us to realize the heterotic string as a D-string soliton of the Type I theory. This provides a useful alternative description of the D-brane bound states previously discussed from a Type I' point of view.
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