Some additional explanation which I think is lacking in the writeup I quoted above:
The voltage across an inductance, and the current flowing through it, are related by the equation
V = L x (dI/dt)
where V is voltage, L is inductance, I is current, t is time, and (dI/dt) represents change (delta) in current per unit time, in other words the rate of change of current.
So if a steady-state current flowing through the transformer primary (which is essentially acting as an inductor when the secondary is unconnected) is abruptly reduced (due to an abrupt transient being applied to the grids of the power tubes), the resulting dI/dt can produce enormous values of V. That is sometimes referred to as "inductive kickback".
Best regards,
-- Al
The voltage across an inductance, and the current flowing through it, are related by the equation
V = L x (dI/dt)
where V is voltage, L is inductance, I is current, t is time, and (dI/dt) represents change (delta) in current per unit time, in other words the rate of change of current.
So if a steady-state current flowing through the transformer primary (which is essentially acting as an inductor when the secondary is unconnected) is abruptly reduced (due to an abrupt transient being applied to the grids of the power tubes), the resulting dI/dt can produce enormous values of V. That is sometimes referred to as "inductive kickback".
Best regards,
-- Al