<?xml version="1.0" encoding="UTF-8"?>

<record version="5" id="375">
 <title>q skew derivation</title>
 <name>QSkewDerivation</name>
 <created>2001-10-19 02:18:59</created>
 <modified>2003-09-20 22:01:28</modified>
 <type>Definition</type>
 <creator id="11" name="antizeus"/>
 <author id="11" name="antizeus"/>
 <classification>
	<category scheme="msc" code="16S36"/>
 </classification>
 <related>
	<object name="QSkewPolynomialRing"/>
 </related>
 <preamble>\usepackage{amssymb}
\usepackage{amsmath}
\usepackage{amsfonts}
\usepackage{graphicx}
\usepackage{xypic}</preamble>
 <content>Let $(\sigma, \delta)$ be a skew derivation on a ring $R$.
Let $q$ be a central \PMlinkname{$(\sigma, \delta)$-constant}{SigmaDeltaConstant}.
Suppose further that $\delta\sigma = q \cdot \sigma\delta$.
Then we say that $(\sigma, \delta)$ 
is a $q$-\PMlinkescapetext{{\it skew derivation}}.</content>
</record>
