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Result: Linear phase e simply a rigid shift in time, no distortion Nonlinear phase e distortion as well as shift DT
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1. DTFT Properties and Examples 2. Duality in fs& ft 3. Magnitude/Phase of Transforms and Frequency Responses
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Convolution Property 0(t)=h(t)*(t)←→Y(j)=H(ju)X( where h(t)←→H(ju) A consequence of the eigenfunction property
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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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Similarity of regulation between eukaryotes and prokaryote 1. Principles are the same: signals, activators and repressors, recruitment and allostery, cooperative binding 2. Expression of a gene can be regulated at the similar steps, and the initiation of transcription is the most pervasively regulated step
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1Some examples of systems 2 System properties and examples CAusality
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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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一、(15分)计算下列各题 1.已知x(t)
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一、(12分)已知某连续时间信号x(t)的波形如图所示。 1.画出信号x1(t)=x(2-2t)+x(t-1)的波形; x(t) 2.若x(t)的频谱是X(),试用X(o)表示信号 x1(t)的频谱
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一、傅里叶级数和傅里叶级数的性质 二、傅里叶变换和傅里叶变换的性质 三、周期信号和非周期信号的频谱分析 四 、连续时间LT系统的频域分析 五、抽样和抽样定理
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