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Abstract: This paper defines the Wright # function, and presents some of its properties. As well as being of intrinsic mathematical interest, the function has a specific interest in the context of symbolic computation and automatic reasoning with nonstandard functions. In particular, although Wright # is a cognate of the Lambert W function, it presents a di#erent model for handling the branches and multiple values that make the properties of W di#cult to work with. By choosing a form for the... (Update)
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BibTeX entry: (Update)
@misc{ corless-wright,
author = "Robert M. Corless and D. J. Jeffrey",
title = "The Wright ω Funcction",
url = "citeseer.ist.psu.edu/640706.html" }
Citations (may not include all citations):442 Concrete Mathematics (context) - Graham, Knuth et al. - 1994
157 Advanced Combinatorics (context) - Comtet - 1974
61 Asymptotic Methods in Analysis (context) - de Bruijn - 1961
35 Advances in Computational Mathematics (context) - Corless, Gonnet et al. - 1996
4 The unwinding number (context) - Corless, Jeffrey - 1996
4 A sequence of series for the Lambert W function (context) - Corless, Jeffrey et al. - 1997
3 Reasoning about the elementary functions of complex analysis - Corless, Davenport et al. - 2000
2 Unwinding the branches of the Lambert W function (context) - Jeffrey, Hare et al. - 1996
2 A new derivation of Stirling's approximation to n (context) - Marsaglia, Marsaglia - 1990
1 Solution of the equation ze (context) - Wright - 1959
1 Algebraic properties of the Lambert W function (context) - Bronstein, Davenport
1 Exact analytical solutions of ze (context) - Siewert, Burniston - 1973
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