<?xml version="1.0" encoding="ISO-8859-1"?>
<!DOCTYPE html PUBLIC "-//W3C//DTD XHTML 1.0 Strict//EN"
"DTD/xhtml1-strict.dtd">
<html xmlns="http://www.w3.org/1999/xhtml">
<head>
<title>GAP (quagroup) - References</title>
<meta http-equiv="content-type" content="text/html; charset=iso-8859-1" />
<meta name="generator" content="GAPDoc2HTML" />
<link rel="stylesheet" type="text/css" href="manual.css" />
</head>
<body>
<div class="pcenter"><table class="chlink"><tr><td class="chlink1">Goto Chapter: </td><td><a href="chap0.html">Top</a></td><td><a href="chap1.html">1</a></td><td><a href="chap2.html">2</a></td><td><a href="chap3.html">3</a></td><td><a href="chapBib.html">Bib</a></td><td><a href="chapInd.html">Ind</a></td></tr></table><br /></div>
<p><a id="s0ss0" name="s0ss0"></a></p>
<h3>References</h3>
<p><a id="biBC98" name="biBC98"></a></p>
<p>
[<span style="color: #8e0000;">C98</span>] <b>Carter, R. W. </b> <i>Representations of simple Lie algebras: modern variations on
a classical theme</i> in ,
<i>Algebraic groups and their representations (Cambridge, 1997)</i>,
Kluwer Acad. Publ.,
Dordrecht,
(1998),
p. 151--173</p>
<p><a id="biBC06" name="biBC06"></a></p>
<p>
[<span style="color: #8e0000;">C06</span>] <b>Committee, E. </b> <i>A note on the paper: ``A survey of the work of George
Lusztig'' by R. W. Carter [Nagoya Math. J. \bf
182 (2006), 1--45; \refcno 2235338]</i>,
Nagoya Math. J.,
<em>183</em>,
(2006),
p. i--ii</p>
<p><a id="biBG01" name="biBG01"></a></p>
<p>
[<span style="color: #8e0000;">G01</span>] <b>Graaf, W. A. d. </b> <i>Computing with quantized enveloping algebras:
PBW-type bases, highest-weight modules, $R$-matrices</i>,
J. Symbolic Comput.,
<em>32</em> (5),
(2001),
p. 475--490</p>
<p><a id="biBG02" name="biBG02"></a></p>
<p>
[<span style="color: #8e0000;">G02</span>] <b>Graaf, W. A. d. </b> <i>Constructing canonical bases of quantized enveloping algebras</i>,
Experimental Mathematics,
<em>11</em> (2),
(2002),
p. 161--170</p>
<p><a id="biBH90" name="biBH90"></a></p>
<p>
[<span style="color: #8e0000;">H90</span>] <b>Humphreys, J. E. </b> <i>Reflection groups and Coxeter groups</i>,
Cambridge University Press,
Cambridge,
(1990)</p>
<p><a id="biBJ96" name="biBJ96"></a></p>
<p>
[<span style="color: #8e0000;">J96</span>] <b>Jantzen, J. C. </b> <i>Lectures on Quantum Groups</i>,
American Mathematical Society,
Graduate Studies in Mathematics,
<em>6</em>,
(1996)</p>
<p><a id="biBK96" name="biBK96"></a></p>
<p>
[<span style="color: #8e0000;">K96</span>] <b>Kashiwara, M. </b> <i>Similarity of crystal bases</i> in ,
<i>Lie algebras and their representations (Seoul, 1995)</i>,
Amer. Math. Soc.,
Providence, RI,
(1996),
p. 177--186</p>
<p><a id="biBL94" name="biBL94"></a></p>
<p>
[<span style="color: #8e0000;">L94</span>] <b>Littelmann, P. </b> <i>A Littlewood-Richardson rule for symmetrizable
Kac-Moody algebras</i>,
Invent. Math.,
<em>116</em> (1-3),
(1994),
p. 329--346</p>
<p><a id="biBL95" name="biBL95"></a></p>
<p>
[<span style="color: #8e0000;">L95</span>] <b>Littelmann, P. </b> <i>Paths and root operators in representation theory</i>,
Ann. of Math. (2),
<em>142</em> (3),
(1995),
p. 499--525</p>
<p><a id="biBL98" name="biBL98"></a></p>
<p>
[<span style="color: #8e0000;">L98</span>] <b>Littelmann, P. </b> <i>Cones, crystals, and patterns</i>,
Transform. Groups,
<em>3</em> (2),
(1998),
p. 145--179</p>
<p><a id="biBLN01" name="biBLN01"></a></p>
<p>
[<span style="color: #8e0000;">LN01</span>] <b>Lübeck, F. and Neunhöffer, M. </b> <i>GAPDoc, a GAP documentation meta-package</i>,
(2001)</p>
<p><a id="biBL90" name="biBL90"></a></p>
<p>
[<span style="color: #8e0000;">L90</span>] <b>Lusztig, G. </b> <i>Quantum groups at roots of $1$</i>,
Geom. Dedicata,
<em>35</em> (1-3),
(1990),
p. 89--113</p>
<p><a id="biBL0a" name="biBL0a"></a></p>
<p>
[<span style="color: #8e0000;">L0a</span>] <b>Lusztig, G. </b> <i>Canonical bases arising from quantized enveloping algebras</i>,
J. Amer. Math. Soc.,
<em>3</em> (2),
(1990a),
p. 447--498</p>
<p><a id="biBL92" name="biBL92"></a></p>
<p>
[<span style="color: #8e0000;">L92</span>] <b>Lusztig, G. </b> <i>Introduction to quantized enveloping algebras</i> in ,
<i>New developments in Lie theory and their applications
(Córdoba, 1989)</i>,
Birkhäuser Boston,
Boston, MA,
(1992),
p. 49--65</p>
<p><a id="biBL93" name="biBL93"></a></p>
<p>
[<span style="color: #8e0000;">L93</span>] <b>Lusztig, G. </b> <i>Introduction to quantum groups</i>,
Birkhäuser Boston Inc.,
Boston, MA,
(1993)</p>
<p><a id="biBL96" name="biBL96"></a></p>
<p>
[<span style="color: #8e0000;">L96</span>] <b>Lusztig, G. </b> <i>Braid group action and canonical bases</i>,
Adv. Math.,
<em>122</em> (2),
(1996),
p. 237--261</p>
<p><a id="biBR91" name="biBR91"></a></p>
<p>
[<span style="color: #8e0000;">R91</span>] <b>Rosso, M. </b> <i>Représentations des groupes quantiques</i>,
Astérisque (201-203),
(1991),
p. Exp.\ No.\ 744, 443--483 (1992)<br />
(Séminaire Bourbaki, Vol.\ 1990/91)<br />
</p>
<p><a id="biBS01" name="biBS01"></a></p>
<p>
[<span style="color: #8e0000;">S01</span>] <b>Stembridge, J. R. </b> <i>Computational aspects of root systems, Coxeter groups, and
Weyl characters</i> in ,
<i>Interaction of combinatorics and representation theory</i>,
Math. Soc. Japan,
MSJ Mem.,
<em>11</em>,
Tokyo,
(2001),
p. 1--38</p>
<p> </p>
<div class="pcenter">
<table class="chlink"><tr><td><a href="chap0.html">Top of Book</a></td><td><a href="chap3.html">Previous Chapter</a></td><td><a href="chapInd.html">Next Chapter</a></td></tr></table>
<br />
<div class="pcenter"><table class="chlink"><tr><td class="chlink1">Goto Chapter: </td><td><a href="chap0.html">Top</a></td><td><a href="chap1.html">1</a></td><td><a href="chap2.html">2</a></td><td><a href="chap3.html">3</a></td><td><a href="chapBib.html">Bib</a></td><td><a href="chapInd.html">Ind</a></td></tr></table><br /></div>
</div>
<hr />
<p class="foot">generated by <a href="http://www.math.rwth-aachen.de/~Frank.Luebeck/GAPDoc">GAPDoc2HTML</a></p>
</body>
</html>
distrib
>
Mandriva
>
2010.0
>
i586
>
media
>
contrib-release
>
by-pkgid
>
5e1854624d3bc613bdd0dd13d1ef9ac7
>
files
>
2779
