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Today we focus on the following two points.
In the last class the power series method is used:
<math>U(\xi)=\sum_{n=0}^\infty a_n \xi^2</math>
Substitute it into differential equation derives the recursive relation:
<math>a_k=\frac{(\nu+1)(\nu+2)…(\nu+k)(-\nu)(-\nu+1)…(-\nu+k-1)}{(k!)^2} a_0</math>
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