Add to ORKGIn this paper and its companion [MS1], we introduce new techniques and results in an attempt to extend rigidity theory beyond the scope of linear groups. Amongst our main tools is the bounded cohomology theory recently developed by Burger and Monod [BM2], [Mo]. This theory had previousl
Coarse geometry is the study of spaces (particularly metric spaces) from a 'large scale' point of vi...
AbstractIn this expository note, we give a simple conceptual proof of the Hirzebruch proportionality...
We investigate quasi-isometric invariants that are outgrowths of extensions of Mostow\u27s strong ri...
A note presenting a selection of results that are elaborated upon in Cocycle superrigidity and bound...
We establish new results and introduce new methods in the theory of measurable orbit equivalence, us...
This self-contained monograph presents rigidity theory for a large class of dynamical systems, diffe...
Recent research has repeatedly led to connections between important rigidity questions and bounded c...
We explore the geometric rigidity of negatively curved homogeneous spaces. We characterize negativel...
A selection of aspects of the theory of bounded cohomology is presented. The emphasis is on question...
AbstractFor every hyperbolic group and more general hyperbolic graphs, we construct an equivariant i...
For every hyperbolic group and more general hyperbolic graphs, we construct an equivariant ideal bic...
International audienceThe goal of this lecture is to describe a theorem of M. Bonk and B. Kleiner on...
AbstractWe explore the (co)formality and (co)spherical generation of a space and the relationship be...
The goal of this thesis is to explore geometric group theory which is a fairly recent area of mathem...
Bounded cohomology of groups was first studied by Gromov in 1982 in his seminal paper M. Gromov...
Coarse geometry is the study of spaces (particularly metric spaces) from a 'large scale' point of vi...
AbstractIn this expository note, we give a simple conceptual proof of the Hirzebruch proportionality...
We investigate quasi-isometric invariants that are outgrowths of extensions of Mostow\u27s strong ri...
A note presenting a selection of results that are elaborated upon in Cocycle superrigidity and bound...
We establish new results and introduce new methods in the theory of measurable orbit equivalence, us...
This self-contained monograph presents rigidity theory for a large class of dynamical systems, diffe...
Recent research has repeatedly led to connections between important rigidity questions and bounded c...
We explore the geometric rigidity of negatively curved homogeneous spaces. We characterize negativel...
A selection of aspects of the theory of bounded cohomology is presented. The emphasis is on question...
AbstractFor every hyperbolic group and more general hyperbolic graphs, we construct an equivariant i...
For every hyperbolic group and more general hyperbolic graphs, we construct an equivariant ideal bic...
International audienceThe goal of this lecture is to describe a theorem of M. Bonk and B. Kleiner on...
AbstractWe explore the (co)formality and (co)spherical generation of a space and the relationship be...
The goal of this thesis is to explore geometric group theory which is a fairly recent area of mathem...
Bounded cohomology of groups was first studied by Gromov in 1982 in his seminal paper M. Gromov...
Coarse geometry is the study of spaces (particularly metric spaces) from a 'large scale' point of vi...
AbstractIn this expository note, we give a simple conceptual proof of the Hirzebruch proportionality...
We investigate quasi-isometric invariants that are outgrowths of extensions of Mostow\u27s strong ri...