UB Paderborn / Katalog / Suche / in CDI

Plants of the Bayshore

Bachle, Leo

1978

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Teachers' Curriculum Guide to the Hayward Shoreline, K-12

Bachle, Leo

1976

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An application of blocks to torsion units in group rings

Proceedings of the American Mathematical Society, 2019-10, Vol.147 (10), p.4221-4231

2019

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On the Prime Graph Question for Integral Group Rings of 4-Primary Groups II

Algebras and representation theory, 2019-04, Vol.22 (2), p.437-457

2019

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Rational Conjugacy of Torsion Units in Integral Group Rings of Non-Solvable Groups

Proceedings of the Edinburgh Mathematical Society, 2017-11, Vol.60 (4), p.813-830

2017

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Abelianization of the unit group of an integral group ring

Pacific journal of mathematics, 2021-08, Vol.312 (2), p.309-334

2021

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Torsion subgroups in the units of the integral group ring of PSL(2, p3)

Archiv der Mathematik, 2015-07, Vol.105 (1), p.1-11

2015

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The Status of the Zassenhaus Conjecture for Small Groups

Experimental mathematics, 2018-10, Vol.27 (4), p.431-436

2018

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From examples to methods: two cases from the study of units in integral group rings

Indian journal of pure and applied mathematics, 2021-09, Vol.52 (3), p.669-686

2021

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HeLP: a GAP package for torsion units in integral group rings

The journal of software for algebra and geometry, 2018-06, Vol.8 (1), p.1-9

2018

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Algorithmic Aspects of Units in Group Rings

Algorithmic and Experimental Methods in Algebra, Geometry, and Number Theory, 2018, p.1-22

2018

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Plants of the Bayshore

Teachers' Curriculum Guide to the Hayward Shoreline, K-12

An application of blocks to torsion units in group rings

On the Prime Graph Question for Integral Group Rings of 4-Primary Groups II

Rational Conjugacy of Torsion Units in Integral Group Rings of Non-Solvable Groups

Abelianization of the unit group of an integral group ring

Torsion subgroups in the units of the integral group ring of PSL(2, p3)

The Status of the Zassenhaus Conjecture for Small Groups

From examples to methods: two cases from the study of units in integral group rings

HeLP: a GAP package for torsion units in integral group rings

Algorithmic Aspects of Units in Group Rings

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