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− | + | '''Further Reading:'''<br /> | |
− | + | * [https://www.tutorialspoint.com/signals_and_systems/fourier_series.htm Fourier Analysis and the Fourier Transform] | |
− | + | * [https://en.wikipedia.org/wiki/Discrete-time_Fourier_transform The Discrete Time Fourier Transform] | |
+ | * [https://electronics.howstuffworks.com/radio.htm How Radio Technology Works] | ||
+ | * [https://www.tutorialspoint.com/dip/image_processing_introduction.htm Digital Image Processing] | ||
+ | * [https://theproaudiofiles.com/digital-audio-aliasing/ Aliasing from an Audio Engineer's Perspective] | ||
+ | * [https://electronics.howstuffworks.com/gadgets/audio-music/guitar-pedal.htm How Guitar Pedals Work] | ||
+ | '''References:'''<br /> | ||
+ | [1] “Nyquist–Shannon Sampling Theorem.” Wikipedia, Wikimedia Foundation, 26 Nov. 2020, en.wikipedia.org/wiki/Nyquist%E2%80%93Shannon_sampling_theorem.<br /> | ||
+ | [2] “Harry Nyquist.” Harry Nyquist - Engineering and Technology History Wiki, 27 Jan. 2016, ethw.org/Harry_Nyquist.<br /> | ||
+ | [3] “Discrete Time and Continuous Time.” Wikipedia, Wikimedia Foundation, 5 Dec. 2020, en.wikipedia.org/wiki/Discrete_time_and_continuous_time. <br /> | ||
+ | [4] Oshana, Robert. “Nyquist Theorem.” Nyquist Theorem - an Overview, ScienceDirect Topics, 2020, www.sciencedirect.com/topics/engineering/nyquist-theorem. <br /> | ||
+ | [5] “Capturing Images.” Nyquist Sampling, University of California, Berkeley, microscopy.berkeley.edu/courses/dib/sections/02Images/sampling.html. <br /> | ||
+ | [6] “Discrete-Time Fourier Transform.” Wikipedia, Wikimedia Foundation, 19 Oct. 2020, en.wikipedia.org/wiki/Discrete-time_Fourier_transform. <br /> | ||
+ | [7] “Nyquist Rate.” Wikipedia, Wikimedia Foundation, 7 Oct. 2020, en.wikipedia.org/wiki/Nyquist_rate. <br /> | ||
+ | [8] Keim, Robert. “The Nyquist–Shannon Theorem in the Frequency Domain.” All About Circuits, 7 May 2020, www.allaboutcircuits.com/technical-articles/understanding-sampled-systems-the-nyquistshannon-theorem-in-the-frequency-domain/. <br /> | ||
+ | [9] “Graphing Calculator.” Desmos, www.desmos.com/calculator. <br /> | ||
+ | [10] Ugar, Catak. “Anti-Aliasing.” Definition.net, 5 Dec. 2017, www.definition.net/define/anti-aliasing. | ||
+ | <br /> | ||
+ | <br /> | ||
[[ Walther MA271 Fall2020 topic21|Back to Walther MA271 Fall2020 topic21]] | [[ Walther MA271 Fall2020 topic21|Back to Walther MA271 Fall2020 topic21]] |
Latest revision as of 23:56, 6 December 2020
Further Reading and References
Further Reading:
- Fourier Analysis and the Fourier Transform
- The Discrete Time Fourier Transform
- How Radio Technology Works
- Digital Image Processing
- Aliasing from an Audio Engineer's Perspective
- How Guitar Pedals Work
References:
[1] “Nyquist–Shannon Sampling Theorem.” Wikipedia, Wikimedia Foundation, 26 Nov. 2020, en.wikipedia.org/wiki/Nyquist%E2%80%93Shannon_sampling_theorem.
[2] “Harry Nyquist.” Harry Nyquist - Engineering and Technology History Wiki, 27 Jan. 2016, ethw.org/Harry_Nyquist.
[3] “Discrete Time and Continuous Time.” Wikipedia, Wikimedia Foundation, 5 Dec. 2020, en.wikipedia.org/wiki/Discrete_time_and_continuous_time.
[4] Oshana, Robert. “Nyquist Theorem.” Nyquist Theorem - an Overview, ScienceDirect Topics, 2020, www.sciencedirect.com/topics/engineering/nyquist-theorem.
[5] “Capturing Images.” Nyquist Sampling, University of California, Berkeley, microscopy.berkeley.edu/courses/dib/sections/02Images/sampling.html.
[6] “Discrete-Time Fourier Transform.” Wikipedia, Wikimedia Foundation, 19 Oct. 2020, en.wikipedia.org/wiki/Discrete-time_Fourier_transform.
[7] “Nyquist Rate.” Wikipedia, Wikimedia Foundation, 7 Oct. 2020, en.wikipedia.org/wiki/Nyquist_rate.
[8] Keim, Robert. “The Nyquist–Shannon Theorem in the Frequency Domain.” All About Circuits, 7 May 2020, www.allaboutcircuits.com/technical-articles/understanding-sampled-systems-the-nyquistshannon-theorem-in-the-frequency-domain/.
[9] “Graphing Calculator.” Desmos, www.desmos.com/calculator.
[10] Ugar, Catak. “Anti-Aliasing.” Definition.net, 5 Dec. 2017, www.definition.net/define/anti-aliasing.