Abelian invariants and a reduction theorem for the modular isomorphism problem

E-resources

Peer reviewed

Abelian invariants and a reduction theorem for the modular isomorphism problem

Margolis, Leo; Sakurai, Taro; Stanojkovski, Mima

Journal of algebra, 12/2023, Volume: 636

Journal Article

We show that elementary abelian direct factors can be disregarded in the study of the modular isomorphism problem. Moreover, we obtain four new series of abelian invariants of the group base in the modular group algebra of a finite p-group. Finally, we apply our results to new classes of groups.

Keep searching

Author

Margolis, Leo | Sakurai, Taro | Stanojkovski, Mima

Access to the JCR database is permitted only to users from Slovenia. Your current IP address is not on the list of IP addresses with access permission, and authentication with the relevant AAI accout is required.

Year	Impact factor		Edition		Category		Classification
Year	JCR	SNIP	JCR	SNIP	JCR	SNIP	JCR	SNIP

Links to authors' personal bibliographies	Links to information on researchers in the SICRIS system

Source: Personal bibliographies and: SICRIS

Upload image

Shelf entry

Adding material to shelf was successful.

Adding material to shelf failed.

It was not necessary to add the material to the shelf.

Permalink

E-mail

Impact factor

Select the library membership card:

DRS, in which the journal is indexed

Citations

Theme