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What are some potential approaches to classifying/characterising (finitely presented?) groups that act (without fixed points and potentially more conditions) on CAT(0)-cube complexes? As so many groups act on CAT(0)-cube complexes, is this sort of classification/characterisation even possible?

What are some potential approaches to classifying/characterising (finitely presented?) groups that act (without fixed points and potentially more conditions) on CAT(0)-cube complexes? As so many groups act on CAT(0)-cube complexes, is this sort of classification even possible?

What are some potential approaches to classifying/characterising (finitely presented?) groups that act (without fixed points and potentially more conditions) on CAT(0)-cube complexes? As so many groups act on CAT(0)-cube complexes, is this sort of classification/characterisation even possible?

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user114152
user114152

Classifying/characterising groups acting on CAT(0)-cube complexes

What are some potential approaches to classifying/characterising (finitely presented?) groups that act (without fixed points and potentially more conditions) on CAT(0)-cube complexes? As so many groups act on CAT(0)-cube complexes, is this sort of classification even possible?

Classifying groups acting on CAT(0)-cube complexes

What are some potential approaches to classifying (finitely presented?) groups that act (without fixed points and potentially more conditions) on CAT(0)-cube complexes? As so many groups act on CAT(0)-cube complexes, is this sort of classification even possible?

Classifying/characterising groups acting on CAT(0)-cube complexes

What are some potential approaches to classifying/characterising (finitely presented?) groups that act (without fixed points and potentially more conditions) on CAT(0)-cube complexes? As so many groups act on CAT(0)-cube complexes, is this sort of classification even possible?

Source Link
user114152
user114152

Classifying groups acting on CAT(0)-cube complexes

What are some potential approaches to classifying (finitely presented?) groups that act (without fixed points and potentially more conditions) on CAT(0)-cube complexes? As so many groups act on CAT(0)-cube complexes, is this sort of classification even possible?