How to Compute Differential Scattering Cross Section in a Central Potential?

Logarythmic
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How can I compute the differential scattering cross section \sigma (\theta) d \theta for scattering in the central potential
V(r) = \frac{k}{r^2}
using classical mechanics?
 
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Ever seen Rutherford's approach to alpha particles scattered on a Coulomb potential made by the gold atoms ?

Just mimick the computations.

Daniel.
 
If you mean the Geiger-Marsden experiment, I have read about it but never seen any calculations. Any tip on where I can find it?
 
Appendix #9 from Max Born's "Atomic Physics" is the first i could come up with.

Daniel.
 
Well, that book is not a part of my collection so can you help me in any other way? ;)
 
Google for it. Here http://www.du.edu/~jcalvert/phys/ruther.htm

http://www2.kutl.kyushu-u.ac.jp/seminar/MicroWorld1_E/Part2_E/P25_E/Rutherford_scattering_E.htm

Daniel.
 
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Sorry, I can't figure this out. This is an inverse qubic force, not an inverse square force.
 
Yes, but the technique is the same.

Daniel.
 
Goldstein's "Classical Mechanics" derives the Rutherford cross section.
 
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That's the book I'm using but it seems like I don't understand it.
 
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