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Francesco Polizzi
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You can try with Brown's book

Cohomology of groups,

Chapter V, Section 6, p. 121 ("Application: calculation of the homology of an abelian group").

Maybe take also a look at the following papers by Baumslag, Dyer and Groves:

The integral homology of finitely presented metabelian groups I

Amer. Journal of Math. 104 (1982), 173-182

The integral homology of finitely presented metabelian groups II

Amer. Journal of Math. 109 (1987), 133-156

and at the references therin.

EDIT. J. Schafer's thesis

J. Schafer, On the homology ring of an abelian group, Dissertation, University of Chicago, Chicago, Ill., 1965

seems strictly related to what you are looking for. However, I could not find any published paper with this title. The only Shafer's paper related to homology of abelian groups seems to be

J. Schafer: Abelian groups with a vanishing homology group

Canad. J. Math. 21(1969), 406-409.

You can try with Brown's book

Cohomology of groups,

Chapter V, Section 6, p. 121 ("Application: calculation of the homology of an abelian group").

Maybe take also a look at the following papers by Baumslag, Dyer and Groves:

The integral homology of finitely presented metabelian groups I

Amer. Journal of Math. 104 (1982), 173-182

The integral homology of finitely presented metabelian groups II

Amer. Journal of Math. 109 (1987), 133-156

and at the references therin.

You can try with Brown's book

Cohomology of groups,

Chapter V, Section 6, p. 121 ("Application: calculation of the homology of an abelian group").

Maybe take also a look at the following papers by Baumslag, Dyer and Groves:

The integral homology of finitely presented metabelian groups I

Amer. Journal of Math. 104 (1982), 173-182

The integral homology of finitely presented metabelian groups II

Amer. Journal of Math. 109 (1987), 133-156

and at the references therin.

EDIT. J. Schafer's thesis

J. Schafer, On the homology ring of an abelian group, Dissertation, University of Chicago, Chicago, Ill., 1965

seems strictly related to what you are looking for. However, I could not find any published paper with this title. The only Shafer's paper related to homology of abelian groups seems to be

J. Schafer: Abelian groups with a vanishing homology group

Canad. J. Math. 21(1969), 406-409.

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Source Link
Francesco Polizzi
  • 66.3k
  • 5
  • 180
  • 283

TakeYou can try with Brown's book

Cohomology of groups,

Chapter V, Section 6, p. 121 ("Application: calculation of the homology of an abelian group").

Maybe take also a look at the following papers by Baumslag, Dyer and Groves:

The integral homology of finitely presented metabelian groups I

Amer. Journal of Math. 104 (1982), 173-182

The integral homology of finitely presented metabelian groups II

Amer. Journal of Math. 109 (1987), 133-156

and at the references therin.

Take a look at the following papers by Baumslag, Dyer and Groves:

The integral homology of finitely presented metabelian groups I

Amer. Journal of Math. 104 (1982), 173-182

The integral homology of finitely presented metabelian groups II

Amer. Journal of Math. 109 (1987), 133-156

and at the references therin.

You can try with Brown's book

Cohomology of groups,

Chapter V, Section 6, p. 121 ("Application: calculation of the homology of an abelian group").

Maybe take also a look at the following papers by Baumslag, Dyer and Groves:

The integral homology of finitely presented metabelian groups I

Amer. Journal of Math. 104 (1982), 173-182

The integral homology of finitely presented metabelian groups II

Amer. Journal of Math. 109 (1987), 133-156

and at the references therin.

Source Link
Francesco Polizzi
  • 66.3k
  • 5
  • 180
  • 283

Take a look at the following papers by Baumslag, Dyer and Groves:

The integral homology of finitely presented metabelian groups I

Amer. Journal of Math. 104 (1982), 173-182

The integral homology of finitely presented metabelian groups II

Amer. Journal of Math. 109 (1987), 133-156

and at the references therin.