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Finite Representations of the Wright Function
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DOI：10.3390/fractalfract8020088.png)
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Abstract
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The two-parameter Wright special function is an interesting mathematical object that arises in the theory of the space and time-fractional diffusion equations. Moreover, many other special functions are particular instantiations of the Wright function. The article demonstrates finite representations of the Wright function in terms of sums of generalized hypergeometric functions, which in turn provide connections with the theory of the Gaussian, Airy, Bessel, and Error functions, etc. The main application of the presented results is envisioned in computer algebra for testing numerical algorithms for the evaluation of the Wright function.
Keywords:
Wright function
hypergeometric function
Bessel function
Error function
Airy function
Gaussian function
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4.4K
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Integral Representations and Algebraic Decompositions of the Fox-Wright Type of Special Functions
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