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P.A. Guil Asensio, B. Kalebog̃az, A.K. Srivastava,
The Schröder-Bernstein problem for modules.
J. Algebra 498 (2018), 153–164.
Arxiv
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D. Bravo, S. Estrada, A. Iacob,,
FPn-Injective, FPn-Flat Covers and Preenvelopes.
Algebra Colloquium, 25 (2018), no. 2, 319-334.
Arxiv
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S. Estrada, J.L. Rodríguez,
Envelopes and covers for groups.
Groups, Geometry and Dynamics 12 (2018), 107–120.
Arxiv
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A. Bächle, A. Herman, A. Konovalov, L. Margolis and G. Singh.
The status of the Zassenhaus conjecture for small groups.
Experimental Mathematics 27 (4), 431-436, 2018.
Arxiv
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A. Bächle, W. Kimmerle and L. Margolis.
Algorithmic aspects of units in group rings.
Algorithmic and Experimental Methods in Algebra, Geometry, and Number Theory, G. Böckle, W. Decker, G. Malle (eds.), Springer Verlag, p. 1-22, 2018.
Arxiv
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L. Margolis and O. Schnabel.
Twisted group ring isomorphism problem.
The Quarterly Journal of Mathematics 69 (4), 1195-1219, 2018.
DOI
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A. Bächle and L. Margolis.
HeLP - A GAP package for torsion units in integral group rings.
Journal of Software for Algebra and Geometry 8, 1-9, 2018.
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F. Eisele and L. Margolis.
A Counterexample to the First Zassenhaus Conjecture.
Advances in Mathematics, 339, 599-641, 2018.
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J. J. Bernal and J. J. Simón.
Information sets from defining sets for Reed-Muller codes of first and second order.
IEEE Trans. Inform. Theory,
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G. Dalezios, S. Estrada, H. Holm.
Quillen equivalences for stable categories.
Journal of Algebra 501, 130-149 (2018)
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P. Nicolás, M. Saorín.
Generalized tilting theory.
Applied Categorical Structures 26(2) (2018), 309-368.
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O. Broche, J. Z. Gonçalves, Á. del Río.
Group algebras whose units satisfy a Laurent polynomial identity.
Archiv der Mathematik 111 (4) (2018), 353-367.
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L. Margolis, Á. del Río.
An algorithm to construct candidates to counterexamples to the Zassenhaus Conjecture.
Journal of Algebra 514 (2018) 536-558.
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L. Margolis, Á. del Río.
Cliff-Weiss Inequalities and the Zassenhaus Conjecture.
Journal of Algebra 507 (2018) 292--319.
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D. Pauksztello, M. Saorín and A. Zvonareva.
Contractibility of the stability manifold for silting-discrete algebras.
30(5) (2018) 1255-1263
DOI