Analysis of Simple Electrical Waveforms Using Sign Function and Dirac's Delta Function

DOI

Bibliographic Information

Other Title
  • 符号関数と超関数による波形解析
  • 全波整流,半波整流,三角波形への応用

Abstract

The Fourier series of a periodic function with the period 1 is ∑n cn exp(j2πnx) where is the Fourier coefficient. When the periodic function is linear and piecewise continuous as a rectangular or a sawtooth waveform, the first derivative or the second derivative is the periodic sign function or the impulse train. In this case we will show a simpler method to obtain the Fourier series of this kind of periodic functions. This method is useful for college students to learn about the Dirac’s delta function.

Journal

Details 詳細情報について

  • CRID
    1390001288139443200
  • NII Article ID
    110009842973
  • DOI
    10.20662/resrepsnct.37.0_5
  • ISSN
    24238740
    03864243
  • Text Lang
    ja
  • Data Source
    • JaLC
    • CiNii Articles
  • Abstract License Flag
    Disallowed

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