Rabi Oscillation Formula at Preston Lamb blog

Rabi Oscillation Formula. The angular frequency of the rabi oscillations ($2\pi$> times the number of rabi cycles per second) is called the rabi frequency. \[w_{n}(t)=4 \frac{|a|^{2}}{\hbar^{2} \delta^{2}} \sin ^{2. It is $2\pi$> times the product of the transition dipole moment of the optical transition and the electric field amplitude divided by planck's constant. This result is known as rabi's formula. This is the famous rabi oscillation formula \({ }^{31}\) if the detuning is large in comparison with \(|a| / \hbar\), though still small in the sense of eq. At resonance, when the oscillation. (93), the frequency \(2 \omega\) of the rabi oscillations is completely determined by the detuning, and their amplitude is small: Equation (1042) exhibits all the features of a classic resonance.

(Colour online) (a) Damped Rabi oscillations measured over an ensemble... Download Scientific
from www.researchgate.net

\[w_{n}(t)=4 \frac{|a|^{2}}{\hbar^{2} \delta^{2}} \sin ^{2. (93), the frequency \(2 \omega\) of the rabi oscillations is completely determined by the detuning, and their amplitude is small: It is $2\pi$> times the product of the transition dipole moment of the optical transition and the electric field amplitude divided by planck's constant. This is the famous rabi oscillation formula \({ }^{31}\) if the detuning is large in comparison with \(|a| / \hbar\), though still small in the sense of eq. Equation (1042) exhibits all the features of a classic resonance. The angular frequency of the rabi oscillations ($2\pi$> times the number of rabi cycles per second) is called the rabi frequency. At resonance, when the oscillation. This result is known as rabi's formula.

(Colour online) (a) Damped Rabi oscillations measured over an ensemble... Download Scientific

Rabi Oscillation Formula This is the famous rabi oscillation formula \({ }^{31}\) if the detuning is large in comparison with \(|a| / \hbar\), though still small in the sense of eq. The angular frequency of the rabi oscillations ($2\pi$> times the number of rabi cycles per second) is called the rabi frequency. Equation (1042) exhibits all the features of a classic resonance. (93), the frequency \(2 \omega\) of the rabi oscillations is completely determined by the detuning, and their amplitude is small: This result is known as rabi's formula. \[w_{n}(t)=4 \frac{|a|^{2}}{\hbar^{2} \delta^{2}} \sin ^{2. At resonance, when the oscillation. This is the famous rabi oscillation formula \({ }^{31}\) if the detuning is large in comparison with \(|a| / \hbar\), though still small in the sense of eq. It is $2\pi$> times the product of the transition dipole moment of the optical transition and the electric field amplitude divided by planck's constant.

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