relation to associated Legendre functions
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21—28 of 28 matching pages
21: Bibliography C
22: Bille C. Carlson
23: 14.8 Behavior at Singularities
§14.8(i) or
►As , …In the next three relations . … ►The behavior of and as follows from the above results and the connection formulas (14.9.8) and (14.9.10). …24: 18.30 Associated OP’s
§18.30(i) Associated Jacobi Polynomials
… ►§18.30(ii) Associated Legendre Polynomials
… ►Defining associated orthogonal polynomials and their relationship to their corecursive counterparts is particularly simple via use of the recursion relations for the monic, rather than via those for the traditional polynomials. … ►More generally, the th corecursive monic polynomials (defined with the initialization of (18.30.28) followed by the recurrence of (18.30.27)) are related to the st monic associated polynomials by …25: Bibliography V
26: Software Index
These are collections of software (e.g. libraries) or interactive systems of a somewhat broad scope. Contents may be adapted from research software or may be contributed by project participants who donate their services to the project. The software is made freely available to the public, typically in source code form. While formal support of the collection may not be provided by its developers, within active projects there is often a core group who donate time to consider bug reports and make updates to the collection.
An increasing number of published books have included digital media containing software described in the book. Often, the collection of software covers a fairly broad area. Such software is typically developed by the book author. While it is not professionally packaged, it often provides a useful tool for readers to experiment with the concepts discussed in the book. The software itself is typically not formally supported by its authors.
Such software ranges from a collection of reusable software parts (e.g., a library) to fully functional interactive computing environments with an associated computing language. Such software is usually professionally developed, tested, and maintained to high standards. It is available for purchase, often with accompanying updates and consulting support.
Software associated with papers published in the journal Computer Physics Communications.
A cross index of mathematical software in use at NIST.