Fermi's Golden Rule
Fermi's golden rule is a way to calculate the
transition rate
between two states of a system using
perturbation theory
, which means it's an
approximation
. The transition probability per unit of time is given by:
\lambda_{i,f}= \frac{2 \pi} {\hbar} \delta(E_f-E_i) \left |
\right |^{2} \rho
where ρ is the
density of final states
, δ is the
Dirac delta function
, and <
f
|
V
|
i
> is the matrix element (in
bra-ket notation
) of the
potential
,
V
, between the final and initial states. Although named after
Enrico Fermi
, most of the work leading to the Golden Rule was done by
Dirac
.
External links
More information on Fermi's golden rule
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