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Character Theory of Symmetric Groups, Subgroup Growth of Fuchsian Groups, and Random Walks
We derive an asymptotic expansion for the subgroup of arbitrary Fuchsian groups and some other classes of large groups. Moreover, the main conjecture for Random Walks on symmetric groups is established in full generality. Both problems require subtle estimates of character values and root number mul...
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Published in: | arXiv.org 2003-05 |
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creator | Mueller, Thomas W Jan-Christoph Schlage-Puchta |
description | We derive an asymptotic expansion for the subgroup of arbitrary Fuchsian groups and some other classes of large groups. Moreover, the main conjecture for Random Walks on symmetric groups is established in full generality. Both problems require subtle estimates of character values and root number multiplicities for symmetric groups, which are also of independent interest. |
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subjects | Asymptotic series Random walk Random walk theory Subgroups |
title | Character Theory of Symmetric Groups, Subgroup Growth of Fuchsian Groups, and Random Walks |
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