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Bibliographic Details
Main Authors:	Banerjee, Sneha, Lawande, Shital, Rana, Subhadeep, Saha, Kuldeep
Format:	Preprint
Published:	2025
Subjects:	Geometric Topology
Online Access:	https://arxiv.org/abs/2511.03812
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Table of Contents:

We prove that if a closed manifold $B$ is a connected component of the binding of an open book decomposition of a manifold $M$, then every open book decomposition of $B$ spun embeds in $M$. As an application, we prove that every open book decomposition of a simply connected spin $5$-manifold spun embeds in $S^7$ and every $3$-dimensional open book spun embeds in $S^5$. We also define a notion of spun embedding for Morse open books.