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Parker O-Ring Calculator Tool

Parker O-Ring Squeeze Formula:

\[ S = \frac{CS - GD}{CS} \]

mm
mm

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1. What is the Parker O-Ring Squeeze Formula?

The Parker O-Ring Squeeze Formula calculates the compression ratio of an O-ring in a gland using the cross-section diameter and gland depth. This measurement is critical for ensuring proper sealing performance and longevity of O-ring applications.

2. How Does the Calculator Work?

The calculator uses the Parker O-Ring formula:

\[ S = \frac{CS - GD}{CS} \]

Where:

Explanation: The formula calculates the percentage compression of the O-ring by comparing the difference between the cross-section diameter and gland depth relative to the original cross-section size.

3. Importance of O-Ring Squeeze Calculation

Details: Proper O-ring squeeze is essential for creating effective seals. Too little squeeze may cause leakage, while too much squeeze can lead to premature failure, extrusion, or excessive friction.

4. Using the Calculator

Tips: Enter cross-section diameter and gland depth in millimeters. Both values must be positive numbers, with cross-section diameter greater than zero.

5. Frequently Asked Questions (FAQ)

Q1: What is the ideal O-ring squeeze percentage?
A: Typical recommended squeeze ranges from 10-30% for static applications and 10-20% for dynamic applications, depending on material and operating conditions.

Q2: Why is proper O-ring squeeze important?
A: Proper squeeze ensures adequate sealing force while preventing excessive compression that can cause damage, extrusion, or reduced service life.

Q3: How does material affect squeeze calculations?
A: Different elastomer materials have varying compression set characteristics and hardness, which may require adjustment of recommended squeeze percentages.

Q4: What units should be used for measurements?
A: While millimeters are standard, the formula works with any consistent unit system as long as both measurements use the same units.

Q5: Are there limitations to this calculation?
A: This calculation provides theoretical squeeze and should be verified with actual application testing, as factors like temperature, pressure, and material properties can affect performance.

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