(i) Let us consider a circuit containing the capacitor as shown in figure

(ii) According to Ampere’s circuital law, the line integral of magnetic field along any closed path is 0 times the total current enclosed by the closed path. Mathematically

In this law it is assumed that conduction current flows through the connecting wires charging the condenser plates but no current flows in the space in between the plates. Actually it is not true.

(iii) When the circuit is closed, conduction current flows from the plate P of the capacitor to the other plate Q through the conducting wires. Maxwell suggested that due to time varying electric field between the plates, an electric current, called displacement current (I_{D}), also flows across the space between the plates of the capacitor.

(iv) Thus, there is a continuous flow of current in a capacitive circuit alos, through the conducting wire there is flow of conduction current I_{C } and through the space across the plates of capacitor, there is flow of displacement current I_{D}.

(v) Maxwell pointed out that in Ampere’s circuital law, the current I should be treated as total current i.e., the sum of the conduction current I_{C } and displacement current I_{D } and modified the law as

It is called the Ampere-Maxwell’s circuital law.

(vi) The displacement current is defined as

where f_{e } is the electric flux linked between the plates of the capacitor at any instant. Therefore Ampere-Maxwell circuital law may be expressed as

(vii) The conduction current and the displacement current are always equal, i.e., I_{c} = I_{D}

(viii) Like conduction current, the displacement current is also the source of magnetic field.

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