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K Factor for Ball Bearing from Stribeck's Equation Calculator

Stribeck's Equation:

\[ k = \frac{5 \times C_o}{d_b^2 \times z} \]

N
m

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1. What is Stribeck's Equation for Ball Bearings?

Stribeck's Equation calculates the K Factor for ball bearings, which is a constant that depends upon the radii of curvature at the point of contact and on the moduli of elasticity of materials. It's essential for determining bearing performance under static loading conditions.

2. How Does the Calculator Work?

The calculator uses Stribeck's Equation:

\[ k = \frac{5 \times C_o}{d_b^2 \times z} \]

Where:

Explanation: The equation calculates the K Factor based on the static load, ball diameter, and number of balls in the bearing assembly.

3. Importance of K Factor Calculation

Details: The K Factor is crucial for determining the contact stress and deformation in ball bearings, which affects bearing life, performance, and reliability under static loading conditions.

4. Using the Calculator

Tips: Enter static load in Newtons, ball diameter in meters, and number of balls. All values must be positive numbers greater than zero.

5. Frequently Asked Questions (FAQ)

Q1: What is the significance of the K Factor in bearing design?
A: The K Factor helps engineers determine the contact stress distribution and predict bearing performance under static loading conditions.

Q2: How does ball diameter affect the K Factor?
A: The K Factor is inversely proportional to the square of the ball diameter, meaning larger balls significantly reduce the K Factor value.

Q3: What units should be used for input values?
A: Static load should be in Newtons (N), ball diameter in meters (m), and number of balls as a dimensionless integer.

Q4: Can this equation be used for all types of bearings?
A: This specific equation is designed for ball bearings. Other bearing types may require different formulas.

Q5: What are typical K Factor values for industrial bearings?
A: K Factor values vary significantly based on bearing size and configuration, but typically range from 10^6 to 10^9 Pa for most industrial applications.

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