Saturation Current Formula:
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Definition: This calculator determines the saturation current (I_s) of a diode based on the diode current, applied voltage, ideality factor, and thermal voltage.
Purpose: It helps engineers and electronics enthusiasts analyze diode characteristics and understand semiconductor behavior.
The calculator uses the diode equation:
Where:
Explanation: The formula rearranges the Shockley diode equation to solve for the saturation current, which represents the leakage current when the diode is reverse-biased.
Details: Saturation current is a fundamental parameter in diode characterization, affecting forward voltage drop, reverse leakage, and temperature behavior.
Tips: Enter the diode current in amperes, voltage in volts, ideality factor (default 1), and thermal voltage (default 0.026V at room temperature).
Q1: What is the ideality factor (n)?
A: It accounts for deviations from ideal diode behavior (1 for ideal diodes, 1-2 for real diodes, higher for poor quality).
Q2: How is thermal voltage determined?
A: \( V_T = kT/q \) where k is Boltzmann's constant, T is temperature in Kelvin, and q is electron charge (~0.026V at 300K).
Q3: What are typical saturation current values?
A: Ranges from picoamps (10^-12 A) for small signal diodes to milliamps (10^-3 A) for power diodes.
Q4: Why does saturation current matter?
A: It affects diode performance in circuits, especially in precision applications and temperature-sensitive designs.
Q5: How accurate is this calculation?
A: It provides theoretical values; real diodes may show additional effects like series resistance and recombination.