<html><head><title>Nilmat : a GAP 4 package - References</title></head>
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<h1><font face="Gill Sans,Helvetica,Arial">Nilmat</font> : a <font face="Gill Sans,Helvetica,Arial">GAP</font> 4 package - References</h1><dl>
<dt><a name="AE05"><b>[AE05]</b></a><dd>
B. Assmann and B. Eick.
<br> Computing polycyclic presentations for polycyclic rational matrix
groups.
<br> <em>J. Symbolic Comput.</em>, 40(6):1269--1284, 2005.
<dt><a name="AE07"><b>[AE07]</b></a><dd>
B. Assmann and B. Eick.
<br> Testing polycyclicity of finitely generated rational matrix groups.
<br> <em>Math. Comp.</em>, 76:1669--1682, 2007.
<dt><a name="DF04"><b>[DF04]</b></a><dd>
A. S. Detinko and D. L. Flannery.
<br> Classification of nilpotent primitive linear groups over finite
fields.
<br> <em>Glasgow Math. J.</em>, 46:585--594, 2004.
<dt><a name="DF05a"><b>[DF05a]</b></a><dd>
A. S. Detinko and D. L. Flannery.
<br> Locally nilpotent linear groups.
<br> <em>Irish Math. Soc. Bull.</em>, (56):37--51, 2005.
<dt><a name="DF05b"><b>[DF05b]</b></a><dd>
A. S. Detinko and D. L. Flannery.
<br> Nilpotent primitive linear groups over finite fields.
<br> <em>Comm. Algebra</em>, 33:1--9, 2005.
<dt><a name="DF06"><b>[DF06]</b></a><dd>
A. S. Detinko and D. L. Flannery.
<br> Computing in nilpotent matrix groups.
<br> <em>LMS J. Comput. Math.</em>, 9:104--134 (electronic), 2006.
<dt><a name="DF07"><b>[DF07]</b></a><dd>
A. S. Detinko and D. L. Flannery.
<br> Algorithms for computing with nilpotent matrix groups over infinite
domains.
<br> <em>J. Symbolic Comput.</em>, 43:43 (2008) 8–--26, 2008.
<dt><a name="Sup76"><b>[Sup76]</b></a><dd>
D. A. Suprunenko.
<br> <em>Matrix Groups</em>.
<br> Transl. Math. Monogr., vol. 45. American Mathematical Society,
Providence, RI, 1976.
<dt><a name="Weh73"><b>[Weh73]</b></a><dd>
B. A. F. Wehrfritz.
<br> <em>Infinite Linear Groups</em>.
<br> Springer-Verlag, Berlin, Heidelberg, New York, 1973.
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