Difference between revisions of "Hypergeometric 1F2"
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(Created page with "The hypergeometric ${}_1F_2$ is defined by the series $${}_1F_2(a;b,c;z)=\displaystyle\sum_{k=0}^{\infty} \dfrac{(a)_kz^k}{(b)_k(c)_k k!},$$ where $(a)_k$ denotes the Pochha...") |
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Latest revision as of 06:06, 10 January 2017
The hypergeometric ${}_1F_2$ is defined by the series $${}_1F_2(a;b,c;z)=\displaystyle\sum_{k=0}^{\infty} \dfrac{(a)_kz^k}{(b)_k(c)_k k!},$$ where $(a)_k$ denotes the Pochhammer symbol and $k!$ denotes the factorial.
Properties
Relationship between Struve function and hypergeometric pFq
