voir preprint notice hal-01398786International audienceIn this article, we construct partial periodic quotients of groups which have a non-elementary acylindrical action on a hyperbolic space. In particular,we provide infinite quotients of mapping class groups where a fixed power of every homeomorphism is identified with a periodic or reducible element
AbstractWe prove at Theorem 1 that any non-elementary hyperbolic group G possesses a non-trivial fin...
in press ; ISBN: 978-1-4704-2194-6International audienceWe introduce and study the notions of hyperb...
Let G be either a non-elementary (word) hyperbolic group or a large group (both in the sense of Grom...
We give a new proof that free Burnside groups of sufficiently large even exponents are infinite. The...
Abstract. Let G be either a non-elementary (word) hyperbolic group or a large group (both in the sen...
We say that a group G is acylindrically hyperbolic if it admits a non-elementary acylin-drical actio...
123 pagesThis article is a first step in the study of equations in periodic groups. As an applicatio...
We prove that every countable family of countable acylindrically hyperbolic groups has a common fini...
44 pages. Main paper by the first three authors, appendix by the fourth authorWe introduce Property ...
International audienceWe consider Abelian-by-cyclic groups for which the cyclic factor acts by hyper...
7 pagesWe give a criterion to prove that some groups are not acylindrically hyperbolic. As an applic...
7 pagesWe give a criterion to prove that some groups are not acylindrically hyperbolic. As an applic...
International audienceWe consider Abelian-by-cyclic groups for which the cyclic factor acts by hyper...
7 pagesWe give a criterion to prove that some groups are not acylindrically hyperbolic. As an applic...
We study actions of higher rank lattices $\Gamma<G$ on hyperbolic spaces, and we show that all such ...
AbstractWe prove at Theorem 1 that any non-elementary hyperbolic group G possesses a non-trivial fin...
in press ; ISBN: 978-1-4704-2194-6International audienceWe introduce and study the notions of hyperb...
Let G be either a non-elementary (word) hyperbolic group or a large group (both in the sense of Grom...
We give a new proof that free Burnside groups of sufficiently large even exponents are infinite. The...
Abstract. Let G be either a non-elementary (word) hyperbolic group or a large group (both in the sen...
We say that a group G is acylindrically hyperbolic if it admits a non-elementary acylin-drical actio...
123 pagesThis article is a first step in the study of equations in periodic groups. As an applicatio...
We prove that every countable family of countable acylindrically hyperbolic groups has a common fini...
44 pages. Main paper by the first three authors, appendix by the fourth authorWe introduce Property ...
International audienceWe consider Abelian-by-cyclic groups for which the cyclic factor acts by hyper...
7 pagesWe give a criterion to prove that some groups are not acylindrically hyperbolic. As an applic...
7 pagesWe give a criterion to prove that some groups are not acylindrically hyperbolic. As an applic...
International audienceWe consider Abelian-by-cyclic groups for which the cyclic factor acts by hyper...
7 pagesWe give a criterion to prove that some groups are not acylindrically hyperbolic. As an applic...
We study actions of higher rank lattices $\Gamma<G$ on hyperbolic spaces, and we show that all such ...
AbstractWe prove at Theorem 1 that any non-elementary hyperbolic group G possesses a non-trivial fin...
in press ; ISBN: 978-1-4704-2194-6International audienceWe introduce and study the notions of hyperb...
Let G be either a non-elementary (word) hyperbolic group or a large group (both in the sense of Grom...
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