How does an EM wave affect an atom's energy levels?

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An incident electromagnetic (EM) wave can affect an atom's energy levels through interactions with charged particles, such as electrons. The oscillation of these particles can be described mathematically, where the electric field of the EM wave influences their motion. The net power exerted on the charged particles can vary based on the phase relationship between the particle's oscillation and the EM wave. If this power is negative, the particles can release energy back into the field, leading to a decrease in their oscillation amplitude, a process known as stimulated emission. Ultimately, the interaction between the atom and the EM wave determines whether energy is absorbed or emitted, depending on their phase alignment.
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How can an incident photon cause an atom to de excite??
 
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I do not know how photon can, but here is how EM wave can:

Imagine charged particle oscillating here and there according to the function


$$
x(t) = x_0 \cos \omega t
$$.

If the EM wave is such that the electric field oscillates in the same direction according to

$$
E(t) = E_0 \cos (\omega t - \varphi),
$$
I do not know how photon can, but here is how EM wave can:

Imagine charged particle of charge ##q## oscillating here and there according to the function


$$
x(t) = x_0 \cos \omega t.
$$

If the EM wave is such that the electric field oscillates in the same direction according to

$$
E(t) = E_0 \cos (\omega t - \varphi),
$$

i.e. there is some phase shift ##\varphi##, the net power of the electric force is given by
$$
P(t) = E(t) \dot x(t)
$$

and can be positive or negative according to value of ##\varphi##. If the power is negative, it means that the oscillating particles returns energy into the field and thus will decrease its oscillations - hence "stimulated emission".

i.e. there is some phase shift ##\varphi##, the net power of the electric force is given by
$$
P(t) = qE(t) \dot x(t)
$$

and can be positive or negative according to value of ##\varphi##. If the power is negative, it means that the oscillating particles returns energy into the field and thus will decrease its oscillations - hence "stimulated emission".

Of course atom is more complicated, but the idea is the same - whether there is absorption or release of EM energy depends on the mutual phase of the system and the EM wave.
 
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