discrete fourier series properties


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Properties of the discrete Fourier series DFS coefficients of real signals Response to Complex Exponential Sequences Complex exponential as input DFS coefficients of inputs and outputs Relation between DFS and the DT Fourier Transform Definition Example Recall on periodic signals

  • What is the relationship between a continuous and a discrete Fourier transform?

    Fig 1: Relationship between the (continuous) Fourier transform and the discrete Fourier transform. Left: A continuous function (top) and its Fourier transform (bottom). Center-left: Periodic summation of the original function (top). Fourier transform (bottom) is zero except at discrete points.

  • What is the Fourier series representation for periodic sequences?

    In this lecture we introduce the Fourier series representation for periodic sequences. In the next lecture the Fourier series will be applied to developing a Fourier representation of finite length sequences, referred to as the Discrete Fourier Transform by utilizing the fact that finite length and periodic sequences are closely related.

Properties of Fourier Series

Properties of Fourier Series

DSP Lecture-22: Properties of Discrete Fourier Series (DFS)

DSP Lecture-22: Properties of Discrete Fourier Series (DFS)

Properties of Fourier Series (Part 1)

Properties of Fourier Series (Part 1)

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