• Title/Summary/Keyword: Frequency Equaton

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A Study on the Computation of Digital Filter Frequency characteristics Based on a Difference Equation (차분방정식에 기초를 둔 디지털 필터의 주파수 특성 계산에 관한 연구)

  • 박인정;이태원
    • Journal of the Korean Institute of Telematics and Electronics
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    • v.22 no.3
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    • pp.23-30
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    • 1985
  • When a digital filter implementation is based on a difference equation, the frequency characteristics cannot be obtained by direct computation, but be obtained by experiment or analogized by Z-transform. In this paper, the method to compute the frequency magnitude response of the function expressed in a difference equation is derived from PARSEVAL's relation. To verify the validity of this new method two types of digital filters are implemented. Both filters' characteristics are measured and their values are compared with the value obtained by a Z-transform and with the value by a difference equation. The result shows that the measured values and the values obtained by the difference equaton are more closer than the values by a Z-transform. And the difference-equaton-based filters' showed sharper roll off characteristics than the Z-transform-based filters. Therefore when a digital filter implementation is based on a difference equation, the characteristics computation by a difference equation predicts better practical results than based on Z-transform.

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Vibration Characteristics of Ring-Stiffened Composite Cylindrical Shells with Various Edge Boundary Conditions (다양한 경계조건을 갖는 링보강 복합재료 원통셸의 진동특성)

  • 김영완;이영신
    • Journal of KSNVE
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    • v.9 no.3
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    • pp.485-492
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    • 1999
  • The effects of boundary conditions on vibration characteristics for the ring stiffered composite cylindrical shells are investigated by theoretical and experimental method. In the theoretical procedure, the Love's thin shell theory combined with the discrete stiffener theory to consider the ring stiffening effect are adopted to derive the frequency equation. In experiment, the impact exciting method is used to obtain the vibraton results. Five different boundary conditions: clamped-clamped, simply supported-simply supported, free-free, clamped-free, clamped-simply supported are considered in this study.

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