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Regular BohrSommerfeld quantization rules for a hpseudodifferential operator. The method of positive commutators Abdelkader IFA, Michel Roulette cite this version: Abdelkader IFA, Michel Rolex. Regular
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How to fill out regular bohr-sommerfeld quantization rules

01
To fill out regular Bohr-Sommerfeld quantization rules, follow these steps:
02
Determine the energy of the system by finding the allowed energy levels.
03
Calculate the radius of the orbit using the formula: r = n^2 * h^2 / (4π^2 * m * e^2)
04
where n is the principal quantum number, h is Planck's constant, m is the mass of the electron, and e is the elementary charge.
05
Determine the angular momentum of the electron using the formula: L = n * h / (2π)
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Calculate the action integral using the formula: S = ∮ p dq = ∮ m * v * r dr = 2π * n * h
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Apply the quantization condition: S = (n + 1/2) * h
08
where n is the principal quantum number and h is Planck's constant.
09
Solve the quantization condition equation to find the allowed values of n.
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Substitute the values of n into the formulas to calculate the corresponding energy, radius, and angular momentum of the electron for each allowed state.

Who needs regular bohr-sommerfeld quantization rules?

01
Regular Bohr-Sommerfeld quantization rules are needed by physicists and researchers studying the behavior of electrons in atomic systems.
02
These rules help in understanding the quantization of energy levels and the behavior of electrons in specific orbits around the nucleus.
03
They are also useful in quantum mechanics and atomic physics to explain the stability and properties of atoms.
04
Furthermore, anyone studying or working in the field of quantum physics or atomic physics may need to understand and apply these rules.
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