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From Yukawa Potential to Rutherford Scattering

The starting point it represents the Klein-Gordon equation of Section 2.2.3, Eq. (2.34) in the situation the wave-function solution is represented by the potential (its source) in a spherical (as a source) symmetry. [Pg.342]

Thorough transforming the Cartesian Laplacian into the radial one through the recipe of the Section 3.3.1, [Pg.343]

considering the other extreme limit, namely the behavior in the origin, one observes that for r 0 the term with 2 r dominates the entire equation, thus suggesting the specific dependence  [Pg.343]

Quantum Nanochemistty-Volume I Quantum Theory and Observability [Pg.344]

Overall, combining the two potential forms in a continuous analytical formulation one establishes the so-called Yukawa potential [Pg.344]


See other pages where From Yukawa Potential to Rutherford Scattering is mentioned: [Pg.164]    [Pg.342]   


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