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數位控制(三)
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z transform z transformation transforms linear difference equation into algebraic in s. Laplace transformation transforms linear time-invariant differential equation into algebraic in z. G H x y + -
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In time domain x(t) H(t) y(t) In s domain x(s) + y(s) G(s) - H(s)
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The z transform method allows
Conventional analysis and design techniques Root-locus Frequency response analysis (convert z to w) Z transformed characteristic equation allows Simple stability test
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Elementary Functions Unit-step Unit-ramp Polynomial Exponential
Sinusoidal Table of z transforms (Ogata p-29)
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Important properties Multiplication by a constant
Linearity of z transform Multiplication by ak Shifting theorem Complex translation theorem Initial value theorem Final value theorem
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Poles and Zeros in the z plane
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Exercise 1 Ogata B-2-1 B-2-2
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