Busbar size is calculated by determining the required cross-sectional area based on the current rating and material, often using a rule-of-thumb like 1 Amp per mm² for copper, and considering short-circuit withstand using thermal stress formulas with material constants. After calculating the area, you find a standard busbar width and thickness that meets this area and the specific project requirements.
1. Determine the Required Current Rating
Identify the maximum continuous current (Amperes) the busbar needs to carry.
2. Calculate the Cross-Sectional Area (A)
Method 1: Rule of Thumb
This is a common starting point for general-purpose busbars.
A widely used rule is 1 Ampere per 1 square millimeter (mm²) for copper busbars, though this can be adjusted based on specific applications and tolerances.
Method 2: Thermal Stress (for Short-Circuit)
This formula is used when the busbar must withstand a fault current for a specified duration.
Formula: A = √(I² x t) / k
A: Cross-sectional area (mm²)
I: Fault current (A)
t: Fault duration (seconds)
k: Material constant (e.g., Copper: 205, Aluminum: 126)
3. Select Standard Dimensions (Width and Thickness)
Once the required cross-sectional area (A) is determined, select a standard busbar size by finding a combination of width and thickness that provides the calculated area.
For example, if you need an area of 100 mm², you could choose a 10 mm x 10 mm busbar, or a 20 mm x 5 mm busbar.
4. Consider Derating Factors and Other Design Considerations
Derating Factors:
Apply derating factors for factors like ambient temperature, grouping of busbars, and ventilation to adjust the current carrying capacity.
Electromagnetic Forces:
For high currents, calculate the forces between busbar phases and ensure the supports can withstand these forces.
Material & Standards:
Always refer to relevant industry standards (e.g., IEC 61439, IS 808) and select appropriate materials like copper or aluminum based on cost and conductivity.
Panel/Enclosure Design:
Consider how the busbar will be mounted and how its shape (width/height ratio) affects inductance and capacitance.
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