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Instability of quartz crystal oscillator frequencies

  • High and Ultrahigh Frequency Measurements
  • Published:
Measurement Techniques Aims and scope

Summary

  1. 1)

    From the above relation of the oscillator frequency instability to the measuring time intervals it follows that the short-term frequency instability rises with a decreasing time interval smaller than one minute. For an interval of 1.9 sec it amounts to 14·10−10 (Fig. 1, surface oscillators Nos. 2 and 4). The minimum value of the frequency instability of underground and surface oscillators lies in the limits of 1–4 minutes and is equal approximately to (2–3)·10−10. For time intervals above that value the frequency instability increases again and for a 24-hour frequency instability amounts to (4.8–7.8)·10−10 for surface and to 7.4·10−10 for underground oscillators.

  2. 2.

    The frequency instability of underground oscillators differs but little from that of surface oscillators.

  3. 3.

    The distribution of the frequency instability variations of quartz oscillators has a random nature and follows in the main the normal distribution law. This applies not only to the short-term, but also to the 24-hour frequency instability of oscillators which have steady stabilized supplies and temperature over long periods of time.

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Literature cited

  1. F. F. Evstaf'ev, Izmeritel'naya Tekhnika, 1960, No. 4.

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Evstaf'ev, F.F. Instability of quartz crystal oscillator frequencies. Meas Tech 3, 1042–1044 (1961). https://doi.org/10.1007/BF00988352

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  • DOI: https://doi.org/10.1007/BF00988352

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