Periodic and aperiodic sounds (2)


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Ahmed Qadoury Abed
PH D candidate
University of Baghdad
English Dept

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Periodic and aperiodic sounds (2)

  1. 1.  Sound is created by a disturbance travelling in an elastic medium like air and water. For instance, when an excess pressure is produced on some region of the air, that region tends to expand towards the neighbouring zones. This, in turn, compresses those zones, creating a new excess pressure which will tend to expand next, and, again, a new excess pressure is further created. The pressure disturbance will thus propagate through the air, and eventually it will reach some receiver (for instance a microphone or an ear). Excess pressure is called sound pressure(see Ladefoged,1996:3f).
  2. 2.  This kind of movement in which it is not the medium itself but some disturbance what is travelling, is called a wave. There are many other types of waves, such as radio waves, light, heat radiation, the ripples on the surface of a lake, earthquakes, etc. When the wave takes place in a liquid or gaseous medium (except surface waves), the wave is called an acoustic wave. When a wave is audible, it is called a sound wave.
  3. 3.  most waves are the result of many successive disturbances of the medium, instead of only one. When those disturbances are generated at regular intervals and are all the same shape we are in the presence of a periodic wave, and the number of disturbances per unit time is called the frequency of the wave. It is expressed in a unit called Hertz (Hz), meaning cycles per second (a cycle is all that happens in between a disturbance). In the case of sound waves, frequency is between 20 Hz and 20,000 Hz.
  4. 4.  Acoustic waves of frequency smaller than 20 Hz are called infrasounds, and those of frequency greater than 20,000 Hz are called ultrasounds. Neither of them can ordinarily been heard by humans. Several animals (such as the dog, for instance) can hear very low frequency sounds, such as those created by ground waves during an earthquake.
  5. 5.  Even if there are many sounds which are nearly periodic, such as those sounds produced by pitched musical instruments, the vast majority of sounds in Nature are aperiodic, that is, successive disturbances are not equally spaced in time, and are not of constant shape either. This is what in a technical sense is called noise. Aperiodic waves usually cannot convey the sensation of pitch. Some examples are the consonants of speech, urban noise, the noise of the wind and the sea, and the sound of many percussive instruments such as drums, charlestons, etc.
  6. 6.  PERIOD (n.) A term derived from the study of the physics of sound, and used in acoustic phonetics, referring to the time it takes for a cycle of pressure variation in a sound wave to repeat itself regularly over and over. The shorter the period, the more cycles there will be in a given unit of time, and thus the higher the frequency. Waveforms which show a repeating pattern of vibration are periodic waves; those which do not are aperiodic. Speech makes use of both types of waveform: vowel sounds have periodic waveforms; fricatives, for example, involve aperiodic waveforms. Crystal(2008:357)
  7. 7.  Speech communication involves both periodic and aperiodic sounds which are characterized, respectively, by the presence and the absence of the periodic acoustical excitation produced by the vibration of the vocal folds in the human larynx. Depending on the vocal fold function, the degree of periodicity may vary even within speech sounds belonging to the same phonemic category.
  8. 8.  Many speech sounds, such as vowels, that typically occur in periodic forms can also be produced without periodic vibration of the vocal folds (e.g., in whispered speech). The degree of periodicity also varies in vowels of natural speech due to aspiration noise and the irregular oscillation of the vocal folds that takes place, for example, in the production of creaky voices. In addition, the degree of sound periodicity allows linguistic differentiation between certain consonant sounds (such as distinguishing the unvoiced /s/ from the voiced /z/). Thus, periodicity is an inherent feature in speech communication and it affects both the phonemic identity and the quality of speech sounds.
  9. 9.  The description of the sine waves which compose a given sound is called the spectrum of the sound (see Ashby,2011:58). The spectrum of sound is important since it allows a description of sound waves which is closely related to the effect of different devices and physical modifiers of sound. O’Connor (1973:74) states that periodic sounds give rise to a clear sensation of pitch whose height is related to the frequency of vibration- the higher the frequency, the higher the pitch. But not all periodic sounds have the simple and elegant shape (sinusoidal shape) of the vibrations.
  10. 10.  These are not sinusoidal in shape and yet the remarkable thing about it is that it can be analyzed into a combination of two shapes which are sinusoidal. This is done by measuring the separate amplitudes at equal interval of time along the horizontal axis adding the amplitude values together whenever both are on the same side. The more complex the periodic shapes , the more sinusoidal components will be needed to built it up. These sinusoidal components are known as the harmonies of that sound. The higher harmonies are always simple multiples of the lowest harmonic which is known as the fundamental frequency or simply fundamental.
  11. 11.  Two quite distinct sounds may obviously have the same fundamental frequency but differ in quality, which in turn related to the harmonic structure of the sounds. We can therefore specify periodic sounds by stating the frequencies and amplitudes of the fundamental and whatever higher harmonics are present. No speech sounds are absolutely periodic, that is, perfectly from one cycle to the next, but some are so nearly periodic (e.g. vowel sounds) . The wave forms of spoken vowels are very complex.
  12. 12.  An aperiodic sound is the one whose pattern does not repeat itself as do those of the periodic sounds. Aperiodic sounds such as /t/ can show that it is no longer a case of a tidy harmonic structure, with each harmonic being a simple multiple of the fundamental.
  13. 13.  for aperiodic sounds there is no fundamental , no harmonics; on the contrary , noise is going on at every frequency , which is why we do not perceive any clear pitch for such sounds as for these periodic ones. The spectra of aperiodic sounds cannot therefore be a series of vertical lines representing the frequencies and amplitudes of the separate harmonics; it must be a continuous line with these differences in the amplitude profile over the frequency range which enables us to distinguish one aperiodic sound from another. Also , the same aperiodic sound can be of different spectra (see O’Connor ,1973:78f).