24小时热门版块排行榜

返回列表

【悬赏金币】回答本帖问题，作者petersonjoe将赠送您 5 个金币

petersonjoe

新虫 (初入文坛)

应助: 0 (幼儿园)
金币: 1
帖子: 7
在线: 3.7小时
虫号: 2980800
注册: 2014-02-20
专业: 数理统计

[求助] plos one投稿latex模版不能加入图片，如何能自己设置，加入图片并显示？已有1人参与

今天在修改 plos one的模版，模版中原来是没有图片的，但是我希望能将图片显示在后面。试了试一些方法，生成pdf后都无法正常显示图片，不知如何修改latex代码才能达到这一效果？
代码如下：
\documentclass[10pt]{article}
\usepackage{amsmath}
\usepackage{amssymb}
\usepackage{cite}
\usepackage{hyperref}
\usepackage{lineno}
\usepackage{microtype}
\DisableLigatures[f]{encoding = *, family = * }

\topmargin 0.0cm
\oddsidemargin 0.5cm
\evensidemargin 0.5cm
\textwidth 16cm
\textheight 21cm

\usepackage[labelfont=bf,labelsep=period,justification=raggedright]{caption}
\bibliographystyle{plos2009}

\makeatletter
\renewcommand{\@biblabel}[1]{\quad#1.}
\makeatother

\date{}

\pagestyle{myheadings}
\begin{document}
\begin{figure}[h]
在这里如何加入语句，从而能正常显示图片（为了保证图像效果，所以图片比较大，希望能用scale的方式缩小）
\caption{
{\bf An illustration of the dynamics of the coefficient of variation $V(t)$ as the time $t$ increases for a specific user in the $MovieLens$ data set.} The number of movies rated by this user is 295. And the user stays in the system for 3,171 days, which is rescaled to the interval [0, 1] and is separated to 9 sub-intervals of same length. Each scatter point in panel (a) indicates the coefficient of variation $V(t)$ versus time $t$, quantified by the ratio of the standard deviation to the mean $\sigma(t)$/$\mu(t)$, where the standard deviation $\sigma(t)$ and the mean $\mu(t)$ are the statistical indicators of the distribution $P(r)$ of the user's rating $r$, shown in panels (b)-(j) for different time interval. The dynamical trend of the coefficient of variation $V(t)$ can be directly observed by the grey fitted line in panel (a). The panels (b)-(j) display the distributions $P(r)$ of the user rating sequence counted for each sub-interval, which could be well fitted as a kind of poisson distribution. As the time $t$ increases, one could find that for the first two time intervals (Panels (b)-(c)), the user's rating distributes more and more broad, and then (Panels (d)-(j)) it distributes increasingly narrow. In other words, the user's rating preference tends to be increasingly diverse at first and then more and more centralized.
}
\label{fig1}
\end{figure}
\end{document}
救急！！！

回复此楼