Daniel Studenmund

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20132026

most citedThe dualizing module and top-dimensional cohomology group of

GL_{n} (O)

5 citations · 17 across the 11 of their papers we have counts for

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math.NT2022

Counting flat cycles in the homology of locally symmetric spaces

Daniel Studenmund, Bena Tshishiku

Locally symmetric spaces like $S L (n, Z) \ S L_{n} (R) / S O (n)$ contain immersed compact flat manifolds of dimension equal to the real rank. We give a lower bound f…

math.NT2019★ 5 cited

The dualizing module and top-dimensional cohomology group of $GL_{n} (O)$

Andrew Putman, Daniel Studenmund

For a number ring $O$ , Borel and Serre proved that $SL_{n} (O)$ is a virtual duality group whose dualizing module is the Steinberg module. They also proved…

Counting flat cycles in the homology of locally symmetric spaces

The dualizing module and top-dimensional cohomology group of GLn​(O)

The dualizing module and top-dimensional cohomology group of $GL_{n} (O)$