Quiz #5 - LING 313

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Last updated 8:28 AM on 10/18/26
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85 Terms

1
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How many types of Basic waves

2 types

  • transverse

  • longitudial


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Transverse Wave

particles move upward and downward in a perpendicular motion

<p>particles move upward and downward in a perpendicular motion </p>
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Longitudinal Wave

particles move forward and backward

<p>particles move forward and backward </p>
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what is similar between transverse and longitudinal waves

the particles themselves do not travel but the wave does

can be represented the same way as the transverse wave

both follow the principles of simple sine waves

  • something pushes its neighbour once they recover from it push it retracts (ossilations)


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Explain transverse waves

Particles that we see move up and down

the particles are moving perpendicularly to the way the wave is moving

ex: a stadium people don’t move they just go up and down

<p>Particles that we see move up and down </p><p>the particles are moving perpendicularly to the way the wave is moving </p><p>ex: a stadium people don’t move they just go up and down </p>
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Propogate

the movement of a wave through a medium that transfers energy, momentum, and information from one location to another without permanently displacing the medium's particles

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Explain longitudinal waves

particle movement travels in the same direction as the wave

high-pressure zones correspond to the peaks, low pressure zones to the vally

<p>particle movement travels in the same direction as the wave </p><p>high-pressure zones correspond to the peaks, low pressure zones to the vally </p>
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Characteristics of simple waves

Frequency

Intensity

Phase

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Frequency

how many cycles per second (how many full circles of movement)

measured in Hz

number of full cycles per second

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Intensity

how strong are the oscillations (amplitude value gives us this)

measures in dB

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Phase

when did the wave start

often measured in degrees (relative to another wave)

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What is the formula for frequency when the period is in milliseconds?

Frequency = 1000 ÷ period (ms)

1 second = 1000 ms, so the number of cycles in one second = 1000 ÷ period in ms.

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Frequency vs Pitch

frequency is an acoustic property

pitch is something that we perceive after interpreting those frequencies

the perception of frequencies are colored by the limitations of our hearing system

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Amplitude

the distance betwwen the zero line and the peak or vally

  • displacement from the zero line


<p>the distance betwwen the zero line and the peak or vally </p><ul><li><p>displacement from the zero line </p></li></ul><p></p>
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What would amplitude look like in a perfect sine wave

always be equal displacement positively and negatively from the zero line

ni real life there is a bit of buffer (but that is negligable)

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amplitude vs loudness

amplitude is an acoutic property

loudness is something we perceive after interpreting amplitude in our hearing system

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Phase

the timepoint when the wave started

<p>the timepoint when the wave started </p>
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Noise cancellation

180 degrees after the wave which cancels the sounds out

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A wave graph has DISTANCE on the x-axis. What does it show, and what is one cycle called?

A picture of the wave spread out in space; one cycle = wavelength

Distance on the x-axis means it's a snapshot of the wave spread out in space (many particles at one moment), so one cycle is the wavelength (λ).

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A wave graph has TIME on the x-axis. What does it show, and what is one cycle called?

One particle moving over time; one cycle = period

Time on the x-axis means it's one particle moving over time, so one cycle is the period (T).

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what are speech sounds made up of

complex waves

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Sine waves

simple waves with regular oscilating patterns

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<p>explain this sine wave</p>

explain this sine wave

100hz (oscillates 100 times per second)

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x and y axis represent

x - time

y- amplitude (pressure varaition in the air)

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100 vs 200 hz wave

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27
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Sine wave → complex wave (how is it done)

adding multiple sine waves results in a complex wave

<p>adding multiple sine waves results in a complex wave</p>
28
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What do period waves mean in speech sounds

vowels, sonorants, prevoicing

<p>vowels, sonorants, prevoicing </p>
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periodicity

repeating patterns

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aperiodic waves in speech sounds

voiceless fircatives

<p>voiceless fircatives </p>
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combination of periodic and aperiodic waves

voiced fricatives

<p>voiced fricatives </p>
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<p></p>


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cues in waveform (5)


<p></p>
34
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complex waves to power spectrum

make a list of the sine waves in a complex wave

  • frquency

  • amplitude


<p>make a list of the sine waves in a complex wave </p><ul><li><p>frquency </p></li><li><p>amplitude</p></li></ul><p></p>
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complex waves to spectra

make a graph with frequency on the x axis and amplitude on the y axis

<p>make a graph with frequency on the x axis and amplitude on the y axis </p>
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how are specturm and waveform different in terms of the info they provide

specturm doesnt have time

not changes across time its just a snapshot

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spectra of vowels interesting info from spectrum

Fundamental Frequency (F0)

Formants (F1, F2, etc)

Individual Harmonics - component frequencies

Spectral Tilt

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Fundamental Frequency

1st harmonic

lowest frequency that your vocal folds produce

<p>1st harmonic </p><p>lowest frequency that your vocal folds produce </p>
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<p>Formants </p>

Formants

vowels show these

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term image
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41
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spectra to spectrogram

  1. find the peaks in a spectrum and draw shades as verical lines

  2. rotoate the spectrum 90 degrees anticlockwise

  3. extract a clip from the right side of the figure (marked in red)

  4. repeat with mulitple spectrum



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what does high darkness mean on a spectrogram

higher amplitude

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amplitude

how far the wave departs from zero

<p>how far the wave departs from zero</p>
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period

T

duration of one cycle in seconds

<p>T </p><p>duration of one cycle in seconds</p>
45
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frequency

f

cycles per second in Hz

<p>f</p><p>cycles per second in Hz</p>
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amplitude vs frequency vs phase

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relationship between freqeuncy and periods

reciprocals

<p>reciprocals </p>
48
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where does the sine wave come from

as you move on the wheel you can draw right angled triangles for your position

then extract the legnth of the hypotenuse and the “opposite” side

the sin of an angle is the ratio b/w opposite and hypotensue

as the angle changes the ratio (sine value) also changes

<p>as you move on the wheel you can draw right angled triangles for your position</p><p>then extract the legnth of the hypotenuse and the “opposite” side </p><p>the sin of an angle is the ratio b/w opposite and hypotensue</p><p>as the angle changes the ratio (sine value) also changes</p>
49
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how does the sign wave become a curve

when the sine of an angle is plotted against that angle, the result is the classic “sine curve”

50
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analog signals challenges

analong signals are continuous

  • a value exists for every possile time poin t

  • each value can be precise to infinitely many decimal points

this make them difficult to store, access, and analyze

  • computers can only store a finite list of numbers

    • to take advantage of modern computing we must digitze them


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analog - to- digital conversion (ADC)

two steps one for each axis of the graph

  1. sampling

  • measure the signal at regular moments in time (the time axis) keep those values and dump the rest

  1. quantization

  • round each measurement to one of a limited set of values (the amplitude axis)

  1. after sampling we have a table of values, these “discrete” values are what is stored on the computer


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term image
53
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sampling rate/frequency

we decide which values are kept and which are dumped (forever)

  • the sampling rate says how many samples are kept per second

ex: if we keep 100 samples from a one-second interval, our sampling rate is 100hz


<p>we decide which values are kept and which are dumped (forever)</p><ul><li><p>the sampling rate says how many samples are kept per second</p></li></ul><p>ex: if we keep 100 samples from a one-second interval, our sampling rate is 100hz</p><p></p>
54
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Nyquist theorem

to capture a compnent of freqeuncy f the sampling rate fs must be more than 2f

55
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nyquist frequency

half the samplimng rate ie: fs/2

highest frequency a recording can represent and is a property of tthe recording settings

56
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why more than 2 times

exactly 2 samples per cycle can land on the zero crossings, the wave looks like silence

with strickly more than 2 per cycle the samples cannot all miss

<p>exactly 2 samples per cycle can land on the zero crossings, the wave looks like silence </p><p>with strickly more than 2 per cycle the samples cannot all miss </p>
57
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Aliasing

a distortion phenomenon that happens when a continuous signal is sampled too slowly, causing high-frequency components to fold into lower, false frequencies

frequencies above the nyuist freq are not lost they “fold back” and show up as false lower frequencies

<p>a distortion phenomenon that happens when a continuous signal is sampled too slowly, causing high-frequency components to fold into lower, false frequencies</p><p>frequencies above the nyuist freq are not lost they “fold back” and show up as false lower frequencies </p>
58
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anti-aliasing filter

before sampling, the recorder passes the signal through a low-pass filter that removes everything above about the nyquist frequency

this is the anti aliasing filer once aliasing has happened it cannot be undone

these day this is built into digital records and audio interfaces so we rarely have to handle it ourselves

59
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why aliasing occurs during downsampling

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60
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quantization/sample size/ bit depth

the second issue in digitization is quantization

how precise should our y axis be

analog signals have infinitely many possible values and we cannot allow infinite numbers


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quantization example

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why do we have more levels

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levels to bits


<p></p>
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quantization noise

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file size

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66
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source filter theory

speech = sound produced at the larynx x shaping by the vocal tract

the product of the signal/sound that is produced @ the larynx then shaped @ the vocal tract

67
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who formalized the source-filter theory

gunnar fant (1919-2009) in acoutic theory of speech production (1960)


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two parts of the source filter theory

  1. the source

  2. the filter


69
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define the source

what is generating the signals

glottal vibration (periodic) ex vowel

noise generated at a constriction (aperiodic) ex voiceless fricative

<p>what is generating the signals </p><p>glottal vibration (periodic) ex vowel</p><p>noise generated at a constriction (aperiodic) ex voiceless fricative</p>
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define the filter

the supra-laryngeal cavities (the vocal tract)

<p>the supra-laryngeal cavities (the vocal tract)</p>
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payoff

source x filter = output

<p>source x filter = output</p>
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what are harmonics mathamatically

integer mulitples of F0/H1

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filters

a filter passes some frequncies and attenusates others


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types of filters

low pass, high pass, band pass

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low pas

only frequencies lower than this threshold

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highpass

only frequencies above x threshold

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band-pass

only frequencies between these thresholds

<p>only frequencies between these thresholds</p>
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cut off theory

where output drops (conventionally -3dB)

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roll-off

how steeply it drops (dB/octave)

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bandwith

width of the band pass

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narrow bandwidth

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82
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the vocal tract as a filter

the vocal tract acts as tube with a series of band-pass filters, it boosts harmonics near the center frquencies and attenuates others

<p>the vocal tract acts as tube with a series of band-pass filters, it boosts harmonics near the center frquencies and attenuates others </p>
83
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what are the spectral peaks

formats

84
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term image
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super imposed

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