University of Lausanne

output

20022009

most citedA study of quasi-elastic muon neutrino and antineutrino scattering in the NOMAD experiment

228 citations

researchers with a paper here

G. Giacomelli2 profiles4 · h 56
G. Wilson2 profiles4 · h 62
M. Tomassini4 · h 44
A. Bellerive2 profiles3 · h 100
Á. Csilling2 profiles3 · h 29
A. De Roeck2 profiles3 · h 53
A. Frey2 profiles3 · h 50
A. Gupta2 profiles3 · h 92
A. Harel2 profiles3 · h 107
A. Ludwig2 profiles3 · h 43
A. Michelini2 profiles3 · h 49
A. Mutter2 profiles3 · h 29

collaborating institutions

European Organization for Nuclear ResearchCH5 papers
The University of MelbourneAU5 papers
AGH University of KrakowPL3 papers
Carleton UniversityCA3 papers
Cavendish HospitalGB3 papers
Czech Academy of SciencesCZ3 papers
ETH ZurichCH3 papers
Fermi National Accelerator LaboratoryUS3 papers
FH AachenDE3 papers
FZU ‒ Institute of Physics of the Academy of Sciences of the Czech RepublicCZ3 papers
Heidelberg UniversityDE3 papers
High Energy Accelerator Research OrganizationJP3 papers

Showing math.KTShow all

2 papers · 1 filter

math.KT2004

Unbounded symmetric operators in $K$ -homology and the Baum-Connes Conjecture

Hela Bettaieb, Michel Matthey, Alain Valette

Using the unbounded picture of analytical K-homology, we associate a well-defined K-homology class to an unbounded symmetric operator satisfying certain mild technical conditions.…

math.KT2003★ 2 cited

Codescent theory II: Cofibrant approximations

Paul Balmer, Michel Matthey

We establish a general method to produce cofibrant approximations in the model category $U_{S} (C, D)$ of $S$ -valued $C$ -indexed diagrams with $D$ -weak equivalences and $D$ -fibrations.…

Unbounded symmetric operators in K-homology and the Baum-Connes Conjecture

Codescent theory II: Cofibrant approximations

Unbounded symmetric operators in $K$ -homology and the Baum-Connes Conjecture