Digital Signal Processing Oct 7/9 Flashcards

1
Q

What are the challenges of analog signals?

A

Analog signals are continuous
- a value is possible for every possible time point to infinity

This makes it difficult to store, access, and analyze the data
- analyzing analog data can be painfully slow
- to take advantage of modern computing systems we must digitize them.

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2
Q

What is Analog-to-digital conversion?

A
  • It is the process of transforming analog data into the digital format.
  • The process involves sampling; it keeps some values and dumps the rest.
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3
Q

What rule does sampling rate set?

A

It determines how many values (samples) are kept per second interval.
- if we pick 100 samples from a one-second long interval our sampling rate is 100hz.

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4
Q

What is the default sampling rate?

A

44,100hz

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5
Q

What is Nyquist’s theorem?

A

“The Nyquist theorem specifies that a sinusoidal function in time or distance can be regenerated with no loss of information as long as it is sampled at a frequency greater than or equal to twice per cycle.”

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6
Q

How is sampling rate correlated to the Nyquist theorem? What is sampling rate?

A

Sampling rate must be double than the frequency we want to capture for no loss of information, this is the basis of the theorem.

2 samples within one period (cycle) of the wave.

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7
Q

What is Nyquist Frequency? How is it different from sampling rate?

A

Your Nyquist frequency is just the highest frequency you want to record. In order to get that frequency you need a sampling rate that is double that amount.

eg. We want to record 100hz (we want 2 samples per period)
Sampling rate - 200hz
Nyquist frequency - 100hz

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8
Q

What happens when you sample at a rate lower than the Nyquist frequency?

A

aliasing - higher frequencies will show as low.

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9
Q

What bit is enough for acoustic analysis?

A

16 bit.

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10
Q

How do you get rid of quantization noise?

A

There will always be a bit of quantization noise, however if there is still too much you will have to raise the bit depth.

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11
Q

What is the Fourier transform?

A

Named after Jean Baptiste Fourier, french mathematician, it is the mathematical analysis of a complex wave into its component frequencies.

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12
Q

What does sine have to do with the sin wave?

A
  • When the sine of an angle is plotted against that angle measure, the result is a classic “sine curve” shape,
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