bibentry的用法
xianmin
posted @ 2011年3月21日 13:02
in bug移除
, 14529 阅读
网上找到bibentry的用法，无外乎\usepackage, \nobibliography*, \nobibliography{}等用法。
但是把我的tex文件用上bibentry时总是有错误，原始文件如下：
\documentclass[11pt,twocolumn,a4paper]{article}
\usepackage{CJK}
\usepackage{xspace}
\usepackage{bibentry}
\usepackage{natbib}
\usepackage[dvipdfm, %pdflatex,pdftex 这里决定运行文件的方式不同
pdfstartview=FitH,
CJKbookmarks=true,
bookmarksnumbered=true,
bookmarksopen=true,
colorlinks, %注释掉此项则交叉引用为彩色边框(将colorlinks和pdfborder同时注释掉)
pdfborder=001, %注释掉此项则交叉引用为彩色边框
linkcolor=blue,
anchorcolor=blue,
citecolor=blue,
pagebackref
]{hyperref}
\usepackage{epsfig}
\usepackage{amssymb}
\usepackage{amsmath}
\usepackage{amsfonts}
\nobibliography*
\begin{document}
\begin{CJK*}{GBK}{kai}
\author{}
\title{LSH的下界}
\maketitle
\input{lsh}
\begin{abstract}
给定一个测度空间$(X,d_X)$，$c\geq{1}$，$r>0$，并且$p,q\in{[0,1]}$，一个从$X$到$\mathbb{N}$
上的mapping的分布$\mapH$$:X\rightarrow{\mathbb{N}}$被称为一个$(r,cr,p,q)-sensitive$的hash
函数族，如果(1)对于$X$中的两个距离至多是$r$的点，$\mapH$把他们映射为相同值
的概率至少是$p$，(2)而对于距离大于$cr$的两个点，$\mapH$把他们映射为相同值
的概率至多是$q$。这个概念在1996年被Indyk和Motwani引进作为一个高效的最近
邻搜索的算法的基础。算法的性能被一个参数$\rho=\frac{\log(1/p)}{\log(1/q)}$
控制，构造具有更小的$\rho$就会很自然地提供更好的nearest neighbor的算法。
本文中，我们证明对于$X=l_1$，基本上想做到$\rho\leq{\frac{1}{2c}}$。这个结构
几乎已经match了Indyk和Motwani给出的上界$\rho\leq{\frac{1}{c}}$。
\end{abstract}
\clearpage
\end{CJK*}
\bibliographystyle{plainnat}
{\small
\bibliography{BibDataQuality}
}
\end{document}
编译:latex, bibtex, latex, latex
总是出错：
例如： latex error: Command \BR@bibitem already defined.
\par <insert text>
最后发现是hyperref的问题，改为下列就好了
\usepackage[dvipdfm, %pdflatex,pdftex 这里决定运行文件的方式不同
pdfstartview=FitH,
CJKbookmarks=true,
bookmarksnumbered=true,
bookmarksopen=true,
colorlinks, %注释掉此项则交叉引用为彩色边框(将colorlinks和pdfborder同时注释掉)
pdfborder=001, %注释掉此项则交叉引用为彩色边框
linkcolor=blue,
anchorcolor=blue,
citecolor=blue,
%pagebackref
]{hyperref}
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