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Maximilian Stegemeyer

@maximiliansteg.bsky.social

10 followers 36 following 10 posts

mathematician, he/him

Posts Replies Media

Maximilian Stegemeyer @maximiliansteg.bsky.social · 01/12/2025

This article has been in the works for a long time and I am very happy that it is now finally published www.cambridge.org/core/journal...

On the string topology of symmetric spaces of higher rank | Proceedings of the Royal Society of Edinburgh Section A: Mathematics | Cambridge Core

On the string topology of symmetric spaces of higher rank

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Maximilian Stegemeyer @maximiliansteg.bsky.social · 22/07/2025

Now published online doi.org/10.1007/s117...

Extensions of the loop product and coproduct, the space of antipodal paths and resonances of closed geodesics - Journal of Fixed Point Theory and Applications

We study the space of paths in a closed manifold M with endpoints determined by an involution $$f:M\rightarrow M$$ f : M → M . If the involution is fixed point free and if M is 2-connected then this p...

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Maximilian Stegemeyer @maximiliansteg.bsky.social · 28/03/2025

New preprint arxiv.org/abs/2503.21348

Extensions of the loop product and coproduct, the space of antipodal paths and resonances of closed geodesics

We study the space of paths in a closed manifold $M$ with endpoints determined by an involution $f\colon M\to M$. If the involution is fixed point free and if $M$ is $2$-connected then this path space...

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Reposted by Maximilian Stegemeyer

Stephan Mescher @mescher.bsky.social · 05/11/2024

New preprint with @maximiliansteg.bsky.social! arxiv.org/abs/2411.01980

Approaches to critical point theory via sequential and parametrized topological complexity

The Lusternik-Schnirelmann category of a space was introduced to obtain a lower bound on the number of critical points of a $C^1$-function on a given manifold. Related to Lusternik-Schnirelmann catego...