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ziD3htX!o?(V6~uAMqGM5P8B_fLA8KnwO~xOX!3iMlLJhezD75=Sba>LAqW$Fwwyj3 znqeuPnAAGhLN`pyJ1CuDY&TfTdbnCc;uS;S76W89L+G86%r$>)s=?f^?AV+2>|I67 z$`|9VQEvOaY?}JgSLKovuXNeQ2Y%!Hnbcuj6}$=>^7n`P(qu6zYDC=?mujcVD$|dK z_QUOn)*oSGZZwqbwE71v=f}uvyyesXM_+H0LdPH9R@=cN;jE;N<3D VYy!o|!p6qI3PnmPA}b2@{{X!#q!j=F diff --git a/复习资料/A.synctex(busy) b/复习资料/A.synctex(busy) new file mode 100644 index 0000000..e69de29 diff --git a/复习资料/A.tex b/复习资料/A.tex index 1fe6930..895f928 100644 --- a/复习资料/A.tex +++ b/复习资料/A.tex @@ -33,7 +33,7 @@ \pagestyle{myfancypagestyle} \tcbuselibrary{listings} -\tcbset{colback=white,boxrule=0.3mm,enhanced} +\tcbset{colback=white,boxrule=0.3mm,enhanced,size=small} \lstset{basicstyle=\ttfamily,columns=fullflexible} @@ -45,7 +45,6 @@ \section{数据表示与存储} \subsection{数据的类型及大小} \begin{table}[h] - \caption{数据的类型及大小} \begin{tabular}{|c|c|c|c|c|} \hline 类型 & 字节数 & 最小值 & 最大值(signed) & 最大值(unsigned) \\ \hline @@ -140,7 +139,7 @@ T: 用 $n$ 位表示数字 $\text{(unsigned)} \ \text{exp} \ = \ E \ + \text{Bias}$ -$\text{Bias (偏置值)} = 2^{k-1}-1$ , k 为 $exp$ 的二进制位数 +$\text{Bias (偏置值)} = 2^{k-1}-1$ , \(k\) 为 exp 的二进制位数 \begin{multicols}{2} 例1:十进制整数$\rightarrow$二进制浮点数 @@ -240,7 +239,15 @@ frac \(\ne 00\dots0\) 表示 NaN \end{table} \pagebreak -\vspace{-0.5em} + +\InsertBoxR{0}{\tcboxmath{\begin{matrix} + \text{寻址模式} & \text{p. 121} \\ + \text{栈帧结构} & \text{p. 164} \\ + \text{gdb 操作} & \text{p. 194} \\ +\end{matrix}}\hspace{2cm}} + +\vspace{-1.5em} + \section{程序的机器级表示} \subsection{计算数组元素的地址} @@ -256,29 +263,17 @@ frac \(\ne 00\dots0\) 表示 NaN 2 \ leaq (\%rdi,\%rax,\$k), \%rax \\ 3 \ movl (\%rax,\%rdx,\$k), \%rax \\ } -结果为 \texttt{D+ k $\cdot$ C $\cdot$ i + k $\cdot$ j} \\ +结果为 \texttt{D + k $\cdot$ C $\cdot$ i + k $\cdot$ j} \\ 即 \texttt{D + sizeof(T) $\times$ (C $\cdot$ i + j)} \end{multicols} -\vspace{-1cm} - -\subsection{其他内容} -\vspace{-2mm} -\begin{table}[h] - \begin{tabular}{c|c|c|c} \hline - 内容 & 操作数计算方式& 栈&gdb常用操作\\ \hline - 页码 & P121&P164&P194 \\ - - \hline -\end{tabular} -\end{table} - -\vspace{-2em} +\vspace{-2.5em} \section{链接} -\vspace{-1em} +\vspace{-1.5em} \subsection{符号表 (.symtab)} \vspace{-1em} + \begin{table}[h] \begin{tabular}{l|c|c|c|l} \hline @@ -308,9 +303,11 @@ frac \(\ne 00\dots0\) 表示 NaN & --- & --- & --- & \makecell[l]{链接不涉及静态函数\\链接不涉及非静态局部变量} \\ \hline \end{tabular} \end{table} + \vspace{-2em} \subsection{链接顺序} \vspace{-0.5em} + \texttt{\$ gcc -static -o prog2c main2.o ./libvector.a} \\ E 将被合并以组成可执行文件的所有目标文件集合\\ U 当前所有未解析的引用符号的集合\\ @@ -318,12 +315,23 @@ D 当前所有定义符号的集合\\ 开始 E、U、D为空,首先扫描 \texttt{main2.o},将其加入 E,将未找到的符号加入 U, 定义的符号加入 D。 \\ 再扫描 \texttt{./libvector.a},将匹配到的 U 中的符号转移到 D 并加入到 E, 同时将未找到的符号加入 U。 \\ 最后搜索标准库 \texttt{libc.a},处理完\texttt{libc.a}时,U一定是空的,D中符号唯一,否则错误。 + \vspace{-1em} \subsection{重定位} \vspace{-0.5em} -PC相对地址下重定位值计算公式:\\ -\texttt{ADDR(r.symbol)-((ADDR(.text)+r.offset)-r.addend)}\\ -在asm中表示为 \texttt{4004de: e8 \underbar{05 00 00 00} \quad callq 4004e8 } + +\begin{itemize} + \item 重定位 PC 相对引用(\texttt{R\_X86\_64\_PC32}): \\ + 重定位值 \( =\texttt{ADDR(r.symbol)} - \underbrace{\left(\texttt{ADDR(.text)} + \texttt{r.offset}\right)}_{\text{重定位值的地址}} + \texttt{r.addend}\) + + 在asm中表示为 \texttt{4004de: e8 \underbar{05 00 00 00} \quad callq 4004e8 } + + \item 重定位绝对引用(\texttt{R\_X86\_64\_32}): \\ + 重定位值 = \(\texttt{ADDR(r.symbol)} + \texttt{r.addend}\) \\ + 在asm中直接以其绝对地址表示\texttt{4004d9: bf \underbar{18 10 60 00} \quad mov \$0x601018 \%edi} + +\end{itemize} + \newpage