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<h3>References</h3>

<a id="biBBallesterBeidlemanCosseyEstebanRaglandSchmidt09" name="biBBallesterBeidlemanCosseyEstebanRaglandSchmidt09"></a>

[BBBC+09] Ballester-Bolinches, A., Beidleman, J. C., Cossey, J., Esteban-Romero, R., Ragland, M. F. and Schmidt, J.,
Permutable subnormal subgroups of finite groups,
Arch. Math.,
92
(2009),
549-557.


<a id="biBBallesterBeidlemanHeineken03-illinois" name="biBBallesterBeidlemanHeineken03-illinois"></a>

[BBBH03a] Ballester-Bolinches, A., Beidleman, J. C. and Heineken, H.,
Groups in which Sylow subgroups and subnormal
 subgroups permute,
Illinois J. Math,
47 (1-2)
(2003),
63-69.


<a id="biBBallesterBeidlemanHeineken03-commalg" name="biBBallesterBeidlemanHeineken03-commalg"></a>

[BBBH03b] Ballester-Bolinches, A., Beidleman, J. C. and Heineken, H.,
A local approach to certain classes of finite
 groups,
Comm. Algebra,
31 (12)
(2003),
5931-5942.


<a id="biBBallesterCosmeEsteban13-cejm" name="biBBallesterCosmeEsteban13-cejm"></a>

[BBCLER13] Ballester-Bolinches, A., Cosme-Llópez, E. and Esteban-Romero, R.,
Algorithms for permutability in finite groups,
Cent. Eur. J. Math.,
11 (11)
(2013),
1914-1922.


<a id="biBBallesterEsteban02-sylper1" name="biBBallesterEsteban02-sylper1"></a>

[BBER02] Ballester-Bolinches, A. and Esteban-Romero, R.,
Sylow permutable subnormal subgroups of finite
 groups,
J. Algebra,
251 (2)
(2002),
727-738.


<a id="biBBallesterEstebanAsaad10" name="biBBallesterEstebanAsaad10"></a>

[BBERA10] Ballester-Bolinches, A., Esteban-Romero, R. and Asaad, M.,
Products of finite groups,
Walter de Gruyter,
Berlin
(2010).


<a id="biBBallesterEstebanRagland07" name="biBBallesterEstebanRagland07"></a>

[BBERR07] Ballester-Bolinches, A., Esteban-Romero, R. and Ragland, M.,
A note on finite PST-groups,
J. Group Theory,
10 (2)
(2007),
205-210.


<a id="biBBallesterEstebanRagland09" name="biBBallesterEstebanRagland09"></a>

[BBERR09] Ballester-Bolinches, A., Esteban-Romero, R. and Ragland, M.,
Corrigendum: A note on finite PST-groups,
J. Group Theory,
12 (6)
(2009),
961-963.


<a id="biBBeidlemanBrewsterRobinson99" name="biBBeidlemanBrewsterRobinson99"></a>

[BBR99] Beidleman, J. C., Brewster, B. and Robinson, D. J. S.,
Criteria for Permutability to Be Transitive in
 Finite Groups,
J. Algebra,
222 (2)
(1999),
400-412.


<a id="biBBeidlemanHeineken03-jgt" name="biBBeidlemanHeineken03-jgt"></a>

[BH03] Beidleman, J. C. and Heineken, H.,
Finite soluble groups whose subnormal subgroups
 permute with certain classes of subgroups,
J. Group Theory,
6 (2)
(2003),
139-158.


<a id="biBEickWright03-FORMAT" name="biBEickWright03-FORMAT"></a>

[EW03] Eick, B. and Wright, C. R. B.,
GAP package FORMAT --- Computing with formations of finite solvable
 groups v.~1.3
(2003) 
(Available on
 <a href="https://www.uoregon.edu/~wright/RESEARCH/format/">https://www.uoregon.edu/~wright/RESEARCH/format/</a> (last visited 30th July
 2015)).


<a id="biBFoguel97" name="biBFoguel97"></a>

[Fog97] Foguel, T.,
Conjugate-permutable subgroups,
J. Algebra,
191
(1997),
235-239.


<a id="biBRobinson68" name="biBRobinson68"></a>

[Rob68] Robinson, D. J. S.,
A note on finite groups in which normality is
 transitive,
Proc. Amer. Math. Soc.,
19
(1968),
933-937.


<a id="biBSchmidt94" name="biBSchmidt94"></a>

[Sch94] Schmidt, R.,
Subgroup lattices of groups,
Walter de Gruyter,
De Gruyter Expositions in Mathematics,
14,
Berlin
(1994).


 

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