If hydrogen atom is in the ground energy state it must be hitted by photon with energy higher than electron proton energy binding which is 13,6 eV according quantum mechanics. Proton have positive charge and create electric field which hold electron. This electric field at bohr radius has value $$ E =\frac{e}{4\pi \epsilon a^2_0} = 514\ \frac{GV}{m}$$ Bohr radius is $$ a_0 = 5,29*{10}^{-11}\ m $$
Frequency of photon with 13,6 eV is $$ \nu = \frac{E_1}{h} = \frac{13,6\ eV}{6,626 * 10^{-34}\ Js} = 3,284\ PHz $$
Suppose that the anthenna is which radiates electromagnetic wave with 100 MHz frequancy. According to quantum mechanics electromagnetic field is quantized. Each photon has 100 MHz frequancy so the energy of each photon is to small to break electron-proton bond of hydrogen atom in ground state and also smaller than difference between ground and second energy state. I have some questions in this moment. Can electromagnetic wave with electric intensity much higher than electric field generated by proton bonding electron break electron-proton bond even if energy of each photon is lower then difference between ground and next energy state of hydrogen atom? What is difference between situations when electromagnetic field move and passing across hydrogen atom and when stationary electric field generated by charged body passing across hydrogen atom? Do electromagnetic field change energy levels distribution of hydrogen atom when it passing across this atom?