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28 publications using GAP in the category "Category theory; homological algebra "

[A98] Alp, M., Special cases of $\rm cat^1$-groups, Commun. Fac. Sci. Univ. Ank. Ser. A1 Math. Stat., 47 (1-2) (1998), 1--10.

[A02] Alp, M., Enumeration of Whitehead groups of low order, Internat. J. Algebra Comput., 12 (5) (2002), 645--658.

[A01] Alp, M., Sections in GAP, Proc. Inst. Math. Mech. Natl. Acad. Sci. Azerb., 14 (2001), 18--26, 206.

[A00] Alp, M., Special cases of $\rm cat^1$-groups, Algebras Groups Geom., 17 (4) (2000), 468--478.

[AW10] Alp, M. and Wensley, C. D., Automorphisms and homotopies of groupoids and crossed modules, Appl. Categ. Structures, 18 (5) (2010), 473--504.

[AW00] Alp, M. and Wensley, C. D., Enumeration of $\rm cat^1$-groups of low order, Internat. J. Algebra Comput., 10 (4) (2000), 407--424.

[A10] Ault, S. V., Symmetric homology of algebras, Algebr. Geom. Topol., 10 (4) (2010), 2343--2408.

[BL14] Barakat, M. and Lange-Hegermann, M., On the Ext-computability of Serre quotient categories, J. Algebra, 420 (2014), 333--349.

[BL11] Barakat, M. and Lange-Hegermann, M., An axiomatic setup for algorithmic homological algebra and an alternative approach to localization, J. Algebra Appl., 10 (2) (2011), 269--293.

[B08] Bocklandt, R., Graded Calabi Yau algebras of dimension 3, J. Pure Appl. Algebra, 212 (1) (2008), 14--32.

[B12] Bouc, S., The slice Burnside ring and the section Burnside ring of a finite group, Compos. Math., 148 (3) (2012), 868--906.

[BW95] Brown, R. and Wensley, C. D., On finite induced crossed modules, and the homotopy $2$-type of mapping cones, Theory Appl. Categ., 1 (1995), No.\ 3, 54--70 (electronic).

[CZ13] Coquereaux, R. and Zuber, J., Drinfeld doubles for finite subgroups of $\rm SU(2)$ and $\rm SU(3)$ Lie groups, SIGMA Symmetry Integrability Geom. Methods Appl., 9 (2013), Paper 039, 36.

[DNV15] Dong, J., Natale, S., and Vendramin, L., Frobenius property for fusion categories of small integral dimension, J. Algebra Appl., 14 (2) (2015), 1550011, 17.

[EL12] Ellis, G. and Luyen, L. V., Computational homology of $n$-types, J. Symbolic Comput., 47 (11) (2012), 1309--1317.

[ES11] Ellis, G. and Smith, P., Computing group cohomology rings from the Lyndon-Hochschild-Serre spectral sequence, J. Symbolic Comput., 46 (4) (2011), 360--370.

[GM11] Garc\'\ia Iglesias, A. and Mombelli, M., Representations of the category of modules over pointed Hopf algebras over $\Bbb S_3$ and $\Bbb S_4$, Pacific J. Math., 252 (2) (2011), 343--378.

[GM09] Gracia-Saz, A. and Mackenzie, K. C. H., Duality functors for triple vector bundles, Lett. Math. Phys., 90 (1-3) (2009), 175--200.

[HRW08] Hong, S., Rowell, E., and Wang, Z., On exotic modular tensor categories, Commun. Contemp. Math., 10 (suppl. 1) (2008), 1049--1074.

[KM13] Kaczynski, T. and Mrozek, M., The cubical cohomology ring: an algorithmic approach, Found. Comput. Math., 13 (5) (2013), 789--818.

[M99] Mutlu, A., Application of Peiffer commutators in the Moore complex of a simplicial group its given with GAP program, Bull. Pure Appl. Sci. Sect. E Math. Stat., 18 (1) (1999), 89--100.

[NP11] Niebrzydowski, M. and Przytycki, J. H., The second quandle homology of the Takasaki quandle of an odd abelian group is an exterior square of the group, J. Knot Theory Ramifications, 20 (1) (2011), 171--177.

[NP09] Niebrzydowski, M. and Przytycki, J. H., Homology of dihedral quandles, J. Pure Appl. Algebra, 213 (5) (2009), 742--755.

[NP10] Niebrzydowski, M. and Przytycki, J. H., Homology operations on homology of quandles, J. Algebra, 324 (7) (2010), 1529--1548.

[OUI16] Odaba\cs, A., Uslu, E. O., and Ilgaz, E., Isoclinism of crossed modules, J. Symbolic Comput., 74 (2016), 408--424.

[PV05] Phillips, J. D. and Vojt\vechovsk\'y, P., Linear groupoids and the associated wreath products, J. Symbolic Comput., 40 (3) (2005), 1106--1125.

[RR12] Romero, A. and Rubio, J., Computing the homology of groups: the geometric way, J. Symbolic Comput., 47 (7) (2012), 752--770.

[S16] Schauenburg, P., Computing higher Frobenius-Schur indicators in fusion categories constructed from inclusions of finite groups, Pacific J. Math., 280 (1) (2016), 177--201.