Introduction to Fourier Analysis (Video On Demand)
Credit: 4 PDH
Subject Matter Expert: David Romano, M.S.E.E.
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In Introduction to Fourier Analysis (Video On Demand), you'll learn ...
- Equations describing transformation from time to frequency domains
- Difference between Fourier Series and Fourier Transforms
- Principles behind use of Discrete Fourier Series, Discrete Fourier transform and Fast Fourier Transform algorithms
Overview
Preview a portion of the video before you purchase it.
Credit: 4 PDH
In this course, models will be presented to transform time signals into the frequency domain. These models will include Fourier Series as well as Fourier Transforms to show the spectral components content of these time dependent signals. Signal characteristics which lead to the use of the appropriate model will be discussed in order to understand the applicability and limitations of the transformations discussed.
Complex Exponential Series and Trigonometric Series for real valued functions will be used with various examples to illustrate the mathematical calculations and approach to arrive at the transformation to the frequency domain. These calculations will use “well-behaved signals” for which analytical expressions are readily available.
The Fourier Transform, a more general and convenient transformation for all types of signals will be discussed and examples provided for “well behaved functions” for which the mathematical calculations involved are rather straight forward.
For “non-well behaved” signals, for which analytical expressions are not readily available, direct measurement of the spectrum using a Scanning Spectrum Analyzer will be described by means of a block diagram of that spectrum measurement instrument and its associated block functions.
Discrete Fourier Series and Discrete Fourier Transforms, used in conjunction with a digital computer, will be discussed to illustrate the manner in which transformation of time dependent signals to the frequency domain is achieved for signals of all types for which time analytical expressions are not available. Theorems such as “Sampling Theorem” and “Nyquist Sampling Rate” will be discussed as they the fundamental basis for these discrete measurements. The Fast Fourier Transform algorithms will be described to illustrate the manner in which computation time and storage for the digital computers can be minimized when using the discrete approach to transformation to the frequency domains. This course is a recording of a live webinar.
Specific Knowledge or Skill Obtained
This course teaches the following specific knowledge and skills:
- Recognizing the difference between energy and power signals
- Using Exponential and Trigonometric Fourier Series for periodic signals
- Using Fourier Transform equation applicable to aperiodic signals
- Understand use of Scanning Spectrum Analyzer to obtain signal spectrum measurements
- Use of Sampling Theorem and Nyquist Sampling Rate to use with DFT and FFT applications
Video on Demand
This course is a recorded version of a live lecture and will be streamed directly to your computer's media player. Our format is generally compatible with media players included with all computers and mobile devices. After watching the video presentation, you will return to your account to take the online quiz. While this is a recording of a live presentation, please note that this recording will not qualify as a "live" or "interactive" continuing education activity in those jurisdictions where it is required.
Certificate of Completion
You will be able to immediately print a certificate of completion after passing a multiple-choice quiz consisting of 20 questions. PDH credits are not awarded until the course is completed and quiz is passed.
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Preview a portion of the video before you purchase it.
Credit: 4 PDH
| Add to Cart Purchase using credit card or debit card | Or | Enroll now Enroll for free using my NoonPi Unlimited Plan |
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