Norwegian version
Halvard Fausk

Halvard Fausk

Scientific publications

Fausk, Halvard (2008). Generalized Artin and Brauer induction for compact Lie groups. Transactions of the American Mathematical Society. Vol. 360.
https://doi.org/10.1090/S0002-9947-08-04528-5

Fausk, Halvard (2008). Equivariant homotopy theory for pro-spectra. Geometry and Topology. Vol. 12.
https://doi.org/10.2140/gt.2008.12.103

Fausk, Halvard M (2008). Survey on the BurnsideRing of compact lie groups. Journal of Lie theory. Vol. 18.

Fausk, Halvard M (2008). Equivariant homotopy theory for pro-spectra. Geometry and Topology. Vol. 12.
https://doi.org/10.2140/gt.2008.12.103

Fausk, Halvard M (2008). Generalized Artin and Brauer induction for compact Lie groups. Transactions of the American Mathematical Society. Vol. 360.

Fausk, Halvard (2008). Survey on the Burnside ring of compact Lie groups. Journal of Lie theory. Vol. 18.

Fausk, Halvard ; Isaksen, DC (2007). Model structures on pro-categories. Homology, Homotopy and Applications. Vol. 9.

Fausk, Halvard ; Isaksen, DC (2007). T-model structures. Homology, Homotopy and Applications. Vol. 9.

Fausk, Halvard M ; Oliver, Bob (2005). Continuity of pi-perfection for compact Lie groups. Bulletin of the London Mathematical Society. Vol. 37.

Fausk, Halvard M (2003). Picard groups of derived categories. Journal of Pure and Applied Algebra. Vol. 180.





These publications are obtained from Norwegian Research Information Repository. The list may be incomplete.

Textbooks

Fausk, Halvard (2024). Lineær Algebra. ISBN: 9788269382808. 492 p. Fausk Forlag.

Eriksen, Eivind; Fausk, Halvard (2014). Mattenøkkelen. ISBN: 9788205468368. 250 p. Gyldendal Akademisk.



These publications are obtained from Norwegian Research Information Repository. The list may be incomplete.

Dissemination

Fausk, Halvard M (2004). Equivariant homotopy theory for pro-finite groups. The 31th Symposium on Transformation Groups.



These publications are obtained from Norwegian Research Information Repository. The list may be incomplete.