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Department of Electrical Engineering and Computer Science 6.003: Signals and Systems -Fal 2003 Final Exam Tuesday, December 16, 2003 Directions: The exam consists of 7 problems on pages 2 to 33 and additional work space on pages 34 to 37. Please make sure you have all the pages. Tables of Fourier serie properties, CT and dT Fourier transform properties and pairs, Laplace transform
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Directions: The exam consists of 5 problems on pages 2 to 19 and work space on pages 20 and 21. Please make sure you have all the pages. Tables of Fourier series properties are supplied to you at the end of this booklet. Enter all your work and you answers directly in the spaces provided on the printed pages of this booklet
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Reading Assignments Lectures #5-6& PS#2: Chapter 3 of Oppenheim and Willsky(O& w) Lectures #3-4 &z PS#3: Chapters 3&4 of Oppenheim and Willsky(O&w) Exercise for home study (not to be turned in, although we will provide solutions)
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Fouriers derivation of the ct fourier transform x(t)-an aperiodic signal view it as the limit of a periodic signal as t→∞ For a periodic signal the harmonic components are spaced Oo=2π/ T apart. AsT→∞,Obo→>0, and harmonic components are space
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Can be continuous Trajectory of a space shuttle Mass density in a cross-section of a brain · Can be discrete dNa base sequence Digital image pixels Can be 1-D,2-D,·N-D For this course: Focus on a single(1-D) independent variable which we call“time
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§1 地转偏差与地转适应过程 §2 天气变化过程的阶段性 §3 地转适应的机制 §4 地转适应的尺度理论
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§1 大气边界层及其特征 §2 边界层中风随高度的变化规律 §3 二级环流、Ekman 抽吸和旋转减弱 §4 Ekman 数和 Richardson 数
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6.1概述 雷达工作原理,干扰的引入(有源干扰,无源干扰,隐身技术) 一.干扰作用与分类 1.作用:降低SN造成的检测困难 2.分类:f,,A,,f,A,。 (1)瞄准式干扰≈,,△f;=(2~5)△f,能量集中。 (2)阻塞式干扰△f>5△f宽带干扰。 (3)扫频式干扰△f,=(2~5)△f,f=f,(t),宽带集中,能量分时
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3.1 X(eo)=2xnJe-jon where x[n] is a real sequence. Therefore X(e)=Rl∑xnlo/。 ∑xR(-mu)=∑ x[n]cos(on),and xmm)=m∑刈nm∑刈mc-m)=-2 xn] sin(oon) Since cos(on)and sin(on)are, respectively, even and odd functions of o, Xre(eJo) is an even function of o
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2.1 基本连续时间信号 2.2 信号的运算与变换 2.3 线性时不变连续系统 2.4 LTI连续系统的模型 2.5 LTI连续系统的响应 2.6 冲激响应与阶跃响应 2.7 卷积与零状态响应
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