第二章汇编语言与汇编程 2.1机器语言与汇编语言 一.机器语言—机器只能识别二进制编码机器指令一—机器能直接执行的一组二进制代码(命令)——该二进制代码称为机器码(Machine Code)

已知某PC系统的IO地址组选信号Iy0:b800h~b81fH, D7D6D5D4D3D2D1DO VCC 用244构成I/O输入电路

微机原理实验硬件部分实验报告要求 1.总结如何检测硬件实验环境的好坏(包括检测工具、检测方、检测程序、检测信号、检测波形) 2.以一简单硬件实验为例,总结硬件实验的全过程(包括软硬件设计、实验安装调试、检测程序、主要检测点及相应波形、测试结果) 3.总结四个大实验(IO、DA、AD、8255)(包括实验原理、实验电路、主要控制软件)

Stability Condition in Terms of the Pole Locations A causal LTI digital filter is BIBO stable if and only if its impulse response h[n] is absolutely summable, i.e., We now develop a stability condition in terms of the pole locations of the transfer function H(z)

The simple filters discussed so far are characterized either by a single passband and/or a single stopband There are applications where filters with multiple passbands and stopbands are required The comb filter is an example of such filters

Later in the course we shall review various methods of designing frequency-selective filters satisfying prescribed specifications We now describe several low-order FIR and IIR digital filters with reasonable selective frequency responses that often are satisfactory in a number of applications

It is nearly impossible to design a linear￾phase IIR transfer function It is always possible to design an FIR transfer function with an exact linear-phase response Consider a causal FIR transfer function H(z) of length N+1, i.e., of order N:

the Transform Domain An LTI discrete-time system is completely characterized in the time-domain by its impulse response {h[n]} We consider now the use of the DTFT and the z-transform in developing the transform￾domain representations of an LTI system

The dtft provides a frequency-domain representation of discrete-time signals and lti discrete-time systems Because of the convergence condition, in many cases. the dtft of a sequence may not exist as a result. it is not possible to make use of such frequency-domain characterization in these cases Copyright C 2001, S K. Mitra

一、连续时间信号的抽样 二、带通信号的抽样 三、模拟低通滤波器设计 四、模拟高通、带通、带阻滤波器设计 五、反混叠滤波器设计 六、A/D转换器 七、D/A转换器 八、重构滤波器设计