Is the cohomology of the classifying space of a p-compact group, with Noetherian twisted coefficients, a Noetherian module? In this paper we provide, over the ring of p-adic integers, such a generalization to p-compact groups of the Evens-Venkov theorem. We consider the cohomology of a space with coefficients in a module, and we compare Noetherianity over the p-adic integers, in the case when the fundamental group is a finite p-group
The basic problem of homotopy theory is to classify spaces and maps between spaces, up to homotopy, ...
AbstractLet R be a left and right ℵ0-Noetherian ring. We show that if all projective left and all pr...
A p-compact group, where p is a prime number, is a p-complete space BX whose loop space X = ΩBX has ...
Is the cohomology of the classifying space of a p-compact group, with Noetherian twisted coefficient...
Is the cohomology of the classifying space of a p-compact group, with Noetherian twisted coefficient...
Is the cohomology of the classifying space of a p-compact group, with Noetherian twisted coefficient...
Is the cohomology of the classifying space of a p-compact group, with Noetherian twisted coefficient...
Is the cohomology of the classifying space of a p-compact group, with Noetherian twisted coefficient...
48 pagesA theorem of Nomizu and van Est computes the cohomology of a compact nilmanifold, or equival...
AbstractWe apply the techniques of highly structured ring and module spectra to prove a duality theo...
We investigate the topological nilpotence degree, in the sense of Henn–Lannes–Schwartz, of a connect...
This chapter discusses the cohomology of groups. The cohomology of groups is one of the crossroads o...
Abstract. This paper is devoted to the computation of the mod p cohomology of the classifying spaces...
AbstractLet G be a finite group of order ¦G¦ odd and let Eℓℓ∗ (−) ⊗Z[1¦G¦] denote elliptic cohomolog...
We study the cohomology modules Hi (G, R) of a p-group G acting on a ring R of characteristic p, for...
The basic problem of homotopy theory is to classify spaces and maps between spaces, up to homotopy, ...
AbstractLet R be a left and right ℵ0-Noetherian ring. We show that if all projective left and all pr...
A p-compact group, where p is a prime number, is a p-complete space BX whose loop space X = ΩBX has ...
Is the cohomology of the classifying space of a p-compact group, with Noetherian twisted coefficient...
Is the cohomology of the classifying space of a p-compact group, with Noetherian twisted coefficient...
Is the cohomology of the classifying space of a p-compact group, with Noetherian twisted coefficient...
Is the cohomology of the classifying space of a p-compact group, with Noetherian twisted coefficient...
Is the cohomology of the classifying space of a p-compact group, with Noetherian twisted coefficient...
48 pagesA theorem of Nomizu and van Est computes the cohomology of a compact nilmanifold, or equival...
AbstractWe apply the techniques of highly structured ring and module spectra to prove a duality theo...
We investigate the topological nilpotence degree, in the sense of Henn–Lannes–Schwartz, of a connect...
This chapter discusses the cohomology of groups. The cohomology of groups is one of the crossroads o...
Abstract. This paper is devoted to the computation of the mod p cohomology of the classifying spaces...
AbstractLet G be a finite group of order ¦G¦ odd and let Eℓℓ∗ (−) ⊗Z[1¦G¦] denote elliptic cohomolog...
We study the cohomology modules Hi (G, R) of a p-group G acting on a ring R of characteristic p, for...
The basic problem of homotopy theory is to classify spaces and maps between spaces, up to homotopy, ...
AbstractLet R be a left and right ℵ0-Noetherian ring. We show that if all projective left and all pr...
A p-compact group, where p is a prime number, is a p-complete space BX whose loop space X = ΩBX has ...