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The Origin and Mathematical Characteristics of the Super-Universal Associated-Legendre Polynomials 被引量:1
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作者 陈昌远 尤源 +2 位作者 陆法林 孙东升 董世海 《Communications in Theoretical Physics》 SCIE CAS CSCD 2014年第9期331-337,共7页
We study the mathematical characteristics of the super-universal associated-Legendre polynomials arising from a kind of double ring-shaped potentials and obtain their polar angular wave functions with certain parity. ... We study the mathematical characteristics of the super-universal associated-Legendre polynomials arising from a kind of double ring-shaped potentials and obtain their polar angular wave functions with certain parity. We find that there exists the even or odd parity for the polar angular wave functions when the parameter η is taken to be positive integer, while there exist both even and odd parities when η is taken as positive non-integer real values. The relations among the super-universal associated-Legendre polynomials, the hypergeometric polynomials, and the Jacobi polynomials are also established. 展开更多
关键词 double ring-shaped potential super-universal associated legendre polynomials parity HYPERGEOMETRIC functions JACOBI polynomials
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