A selection of aspects of the theory of bounded cohomology is presented. The emphasis is on questions motivating the use of that theory as well as on some concrete issues suggested by its study. Specific topics include rigidity, bounds on characteristic classes, quasification, orbit equivalence, amenability
AbstractLet d∈N and let Dd denote the class of all pairs (R,M) in which R=⊕n∈N0Rn is a Noetherian ho...
Bounded-cohomological dimension of groups is a relative of classical cohomological dimension, define...
An exposition of several homology and cohomology theories is given. Par-ticular emphasis is placed o...
We will give an introduction to bounded cohomology for spaces as well as for discrete groups. 1. DEF...
The bounded cohomology of a group G with coefficients in a normed G-module V was first systematical...
Bounded cohomology of groups was first studied by Gromov in 1982 in his seminal paper M. Gromov...
Recent research has repeatedly led to connections between important rigidity questions and bounded c...
AbstractIn this paper, we provide the algebraic foundations to the theory of relative bounded cohomo...
In this paper and its companion [MS1], we introduce new techniques and results in an attempt to exte...
We introduce bounded cohomology for (pairs of) groupoids and develop homological algebra to deal wit...
Bounded cohomology of groups was first defined by Johnson and Trauber during the seventies in the co...
This chapter discusses the cohomology of groups. The cohomology of groups is one of the crossroads o...
Let G be a simple Lie group (connected and with finite centre). Consider the continuous cohomology H...
previously a preprint with title "On the bounded cohomology of Lie groups".International audienceWe ...
We establish new results and introduce new methods in the theory of measurable orbit equivalence, us...
AbstractLet d∈N and let Dd denote the class of all pairs (R,M) in which R=⊕n∈N0Rn is a Noetherian ho...
Bounded-cohomological dimension of groups is a relative of classical cohomological dimension, define...
An exposition of several homology and cohomology theories is given. Par-ticular emphasis is placed o...
We will give an introduction to bounded cohomology for spaces as well as for discrete groups. 1. DEF...
The bounded cohomology of a group G with coefficients in a normed G-module V was first systematical...
Bounded cohomology of groups was first studied by Gromov in 1982 in his seminal paper M. Gromov...
Recent research has repeatedly led to connections between important rigidity questions and bounded c...
AbstractIn this paper, we provide the algebraic foundations to the theory of relative bounded cohomo...
In this paper and its companion [MS1], we introduce new techniques and results in an attempt to exte...
We introduce bounded cohomology for (pairs of) groupoids and develop homological algebra to deal wit...
Bounded cohomology of groups was first defined by Johnson and Trauber during the seventies in the co...
This chapter discusses the cohomology of groups. The cohomology of groups is one of the crossroads o...
Let G be a simple Lie group (connected and with finite centre). Consider the continuous cohomology H...
previously a preprint with title "On the bounded cohomology of Lie groups".International audienceWe ...
We establish new results and introduce new methods in the theory of measurable orbit equivalence, us...
AbstractLet d∈N and let Dd denote the class of all pairs (R,M) in which R=⊕n∈N0Rn is a Noetherian ho...
Bounded-cohomological dimension of groups is a relative of classical cohomological dimension, define...
An exposition of several homology and cohomology theories is given. Par-ticular emphasis is placed o...