This paper gives an explicit calculation of the 2-torsion in the topological Hochschild homology THH of rings of integers in quadratic extensions of the rationals which are rami ed at the prime 2 (Theorem (1.14)). The calculation of the p-torsion in THH of rings of integers in extensions unramied at p can be deduced from Bökstedt’s calculation o
Journal articleWe establish formulae for the part due to torsion of the equivariant $K$-homology of ...
We determine the Z-module structure of the preprojective algebra and its zeroth Hochschild homology,...
AbstractThe topological Hochschild homology of a discrete ring is shown to agree with the MacLane ho...
Topological Hochschild homology is calculated for the rings Z=pZ[x]=(f(x)) (where p is prime and f(x...
Topological Hochschild homology is calculated for the rings Z/pZ[x]/(f(x)) (where p is prime and f(x...
We determine higher topological Hochschild homology of rings of integers in number fields with coeff...
Abstract. This article provides a computation of the mod p homotopy groups of the fixed points of th...
AbstractLetp be any prime. We consider Bo¨kstedt's topological refinementK(ℤ) → T(ℤ) = THH(ℤ)of the ...
Schwänzl R, Vogt RM, Waldhausen F. Topological Hochschild Homology. Journal of the London Mathematic...
Abstract: We calculate an explicit formula for the topological Hochschild ho-mology of a discrete va...
The purpose of this thesis is to study the higher Hochschild homology of some rational algebras. We ...
Pirashvili T, Waldhausen F. MacLane homology and topological Hochschild homology. Journal of Pure an...
Journal articleDenote by Q(root-m), with m a square-free positive integer, an imaginary quadratic nu...
Denote by Q(root-m), with m a square-free positive integer, an imaginary quadratic number field, and...
Abstract. Denote by Q( √−m), with m a square-free positive integer, an imaginary quadratic number fi...
Journal articleWe establish formulae for the part due to torsion of the equivariant $K$-homology of ...
We determine the Z-module structure of the preprojective algebra and its zeroth Hochschild homology,...
AbstractThe topological Hochschild homology of a discrete ring is shown to agree with the MacLane ho...
Topological Hochschild homology is calculated for the rings Z=pZ[x]=(f(x)) (where p is prime and f(x...
Topological Hochschild homology is calculated for the rings Z/pZ[x]/(f(x)) (where p is prime and f(x...
We determine higher topological Hochschild homology of rings of integers in number fields with coeff...
Abstract. This article provides a computation of the mod p homotopy groups of the fixed points of th...
AbstractLetp be any prime. We consider Bo¨kstedt's topological refinementK(ℤ) → T(ℤ) = THH(ℤ)of the ...
Schwänzl R, Vogt RM, Waldhausen F. Topological Hochschild Homology. Journal of the London Mathematic...
Abstract: We calculate an explicit formula for the topological Hochschild ho-mology of a discrete va...
The purpose of this thesis is to study the higher Hochschild homology of some rational algebras. We ...
Pirashvili T, Waldhausen F. MacLane homology and topological Hochschild homology. Journal of Pure an...
Journal articleDenote by Q(root-m), with m a square-free positive integer, an imaginary quadratic nu...
Denote by Q(root-m), with m a square-free positive integer, an imaginary quadratic number field, and...
Abstract. Denote by Q( √−m), with m a square-free positive integer, an imaginary quadratic number fi...
Journal articleWe establish formulae for the part due to torsion of the equivariant $K$-homology of ...
We determine the Z-module structure of the preprojective algebra and its zeroth Hochschild homology,...
AbstractThe topological Hochschild homology of a discrete ring is shown to agree with the MacLane ho...