Equation describing linear energy transfer

AI Thread Summary
The equation for linear energy transfer (LET) presented is confirmed to be a form of the Bethe-Block equation, which describes energy loss per unit length in matter. Key variables include the charge of an electron, atomic number, mass, charge number of the beam particle, and average ionization potential. While the equation appears correct, variations in constants and expressions can lead to confusion across different sources. It is recommended to compare the equation with established references for clarity and consistency. Overall, LET is indeed equivalent to stopping power in this context.
lavster
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can someone confirm that the equation for the linear energy transfer is:

LET=-\frac{4\pi e^4Nz^2Z}{m_0v^2} (ln\frac{2m_0v^2}{I}-ln(1-\beta^2)-\beta^2)=-\frac{dE}{dx},
where e is the charge of an electron, Z is the atomic number of the material being irradiated, m_0 is the mass, z is the charge number of the beam particle, v is the velocity of the beam particle, I is the average ionisation potential (\approx11.5Z(eV)), \beta=\frac{v}{c} and \frac{dE}{dx} is the energy loss per unit length.

and hence LET is the same as the stopping power. (the internet as confused me greatly)

thanks
 
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