This is the published version, also available here: http://dx.doi.org/10.1090/S0002-9939-1980-0553388-2. First published in Amer. Math. Soc. in 1979, published by the American Mathematical Society.We give a simple proof that the existence of strong S or L spaces implies the existence of strong S or L groups; in fact the algebraic structure can be varied quite a bit. We also construct, under CH, S and L groups whose squares are neither S nor L
An S-space is any topological space which is hereditarily separable but not Lindelof. An L-space, on...
The key idea in geometric group theory is to study infinite groups by endowing them with a metric an...
Abstract. We prove that infinitely presented classical C(6) small cancellation groups are SQ-univers...
This is the published version, also available here: http://dx.doi.org/10.1090/S0002-9939-1980-055338...
This is the published version, also available here: http://dx.doi.org/10.1090/S0002-9939-1978-048684...
26 pagesInternational audienceWe prove that connected higher rank simple Lie groups have Lafforgue's...
In 2016, I solved a problem of de la Harpe from 2006: Is there a nondiscrete C*-simple group? Howeve...
Prepared for the proceedings of the ICM2022 (20 pages)We present a simple tool to perform analysis w...
Prepared for the proceedings of the ICM2022 (20 pages)We present a simple tool to perform analysis w...
(Communicated by Jamshid Moori) Abstract. After the classication of the ag-transitive linear spaces...
AbstractWe prove a version of Hrushovski’s 1989 results on almost orthogonal regular types in the co...
We give a simple combinatorial criterion for a group that, when satisfied, implies that the group ca...
We give a simple combinatorial criterion for a group that, when satisfied, implies the group cannot ...
summary:A non-regular primitive permutation group is called extremely primitive if a point stabilize...
We give a simple combinatorial criterion for a group that, when satisfied, implies the group cannot ...
An S-space is any topological space which is hereditarily separable but not Lindelof. An L-space, on...
The key idea in geometric group theory is to study infinite groups by endowing them with a metric an...
Abstract. We prove that infinitely presented classical C(6) small cancellation groups are SQ-univers...
This is the published version, also available here: http://dx.doi.org/10.1090/S0002-9939-1980-055338...
This is the published version, also available here: http://dx.doi.org/10.1090/S0002-9939-1978-048684...
26 pagesInternational audienceWe prove that connected higher rank simple Lie groups have Lafforgue's...
In 2016, I solved a problem of de la Harpe from 2006: Is there a nondiscrete C*-simple group? Howeve...
Prepared for the proceedings of the ICM2022 (20 pages)We present a simple tool to perform analysis w...
Prepared for the proceedings of the ICM2022 (20 pages)We present a simple tool to perform analysis w...
(Communicated by Jamshid Moori) Abstract. After the classication of the ag-transitive linear spaces...
AbstractWe prove a version of Hrushovski’s 1989 results on almost orthogonal regular types in the co...
We give a simple combinatorial criterion for a group that, when satisfied, implies that the group ca...
We give a simple combinatorial criterion for a group that, when satisfied, implies the group cannot ...
summary:A non-regular primitive permutation group is called extremely primitive if a point stabilize...
We give a simple combinatorial criterion for a group that, when satisfied, implies the group cannot ...
An S-space is any topological space which is hereditarily separable but not Lindelof. An L-space, on...
The key idea in geometric group theory is to study infinite groups by endowing them with a metric an...
Abstract. We prove that infinitely presented classical C(6) small cancellation groups are SQ-univers...