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Issue
91, February 1998
Choosing the Right
Crystal For Your Oscillator
by
Norman Bujanos
Start
Why Quartz Crystals
Timing Budget &
Accuracy
Frequency
Tolerance
Frequency
Stability
Aging Load
Capacitance
Series and Parallel Resonance
Frequency
Tolerance and Load Capacitance
AT vs. BT Cut
Mode of Operation
Package Considerations
Crystal Placement
Crystal Clear References
WHY QUARTZ CRYSTALS
The quartz crystal integrates
mechanical and electrical characteristics. If quartz is
stressed, an electric field is generated in the direction
perpendicular to the applied stress.
Conversely, if an electric
field is applied to a quartz crystal, a mechanical stress
appears in the direction perpendicular to the applied
stress. This effect, known as the piezoelectric effect,
is the basis for quartz being used so extensively in crystal
manufacturing.
By placing a quartz crystal
between two electrodes and applying a changing voltage,
the crystal can be made to vibrate. Maximum vibration
amplitude occurs when the frequency of the changing voltage
matches the crystal resonant frequency. Oscillator circuits
using a quartz crystal vibrate at the crystal resonant
frequency.
High Q is one of the most
desirable features of quartz crystals. It is a measure
of how much energy is lost due to vibration. In mechanical
terms, Q is:

In electrical terms, Q is
the inductive reactance at resonant frequency divided
by the equivalent series resistance (ESR).
A crystal with a high Q loses
little energy while vibrating. Commercial-grade crystals
have Qs ranging between 20,000 and 200,000. High-precision
crystals have Qs up to 3 million.
In addition to high Qs, quartz
crystals tend to be incredibly stable. The only drift
associated with crystals is from temperature fluctuations
and aging. Temperature effects are about 100 ppm over
the operating range, while aging effects are around ±5
ppm per year.
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