dsp term project
DESCRIPTION
DSP Term Project. By: Ashley Downs And Jeff Malen. Sound Effects. Delay Multiple Echoes Natural Reverb Flanging. Delay. Delay takes an audio signal and plays it back after the delay time (several milliseconds to several seconds). Sound Files for Delay. Input Sound - PowerPoint PPT PresentationTRANSCRIPT
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DSP Term ProjectDSP Term Project
By: Ashley DownsAnd
Jeff Malen
By: Ashley DownsAnd
Jeff Malen
![Page 2: DSP Term Project](https://reader036.vdocument.in/reader036/viewer/2022062309/568159f5550346895dc7416f/html5/thumbnails/2.jpg)
Sound EffectsSound Effects
Delay Multiple Echoes Natural Reverb Flanging
Delay Multiple Echoes Natural Reverb Flanging
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DelayDelay
Delay takes an audio signal and plays it back after the delay time (several milliseconds to several seconds).
Delay takes an audio signal and plays it back after the delay time (several milliseconds to several seconds).
![Page 4: DSP Term Project](https://reader036.vdocument.in/reader036/viewer/2022062309/568159f5550346895dc7416f/html5/thumbnails/4.jpg)
Sound Files for DelaySound Files for Delay
Input Sound
Output Sound
Input Sound
Output Sound
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Multiple Echo FilterMultiple Echo Filter
H(z)= Z^-R . (1- alpha * (Z^-R))
H(z)= Z^-R . (1- alpha * (Z^-R))
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Impulse Response of a Multi Echo FilterImpulse Response of a Multi Echo Filter
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Sound Files for Multiple Echo FilterSound Files for Multiple Echo Filter
Input Sound
Output Sound
Input Sound
Output Sound
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ReverberationReverberation
Reverberation is the result of many reflections of a sound that occur in a particular space.
Reverberation is the result of many reflections of a sound that occur in a particular space.
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Natural ReverberatorNatural Reverberator
The Schroeder’s Reverberator Combination of 4 Comb and 2 All Pass.
The Schroeder’s Reverberator Combination of 4 Comb and 2 All Pass.
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Sound Files for Natural Reverberator
Sound Files for Natural Reverberator
Input Sound
Output Sound
Input Sound
Output Sound
![Page 11: DSP Term Project](https://reader036.vdocument.in/reader036/viewer/2022062309/568159f5550346895dc7416f/html5/thumbnails/11.jpg)
FlangingFlanging
H(z)= (1+ alpha*(Z^-beta(n))) H(z)= (1+ alpha*(Z^-beta(n)))
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A Time Varying Delay FunctionA Time Varying Delay Function
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Sound Files for Flange EffectSound Files for Flange Effect
Input Sound
Output Sound
Input Sound
Output Sound
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That’s All Folks!That’s All Folks!