The wright ω function

Lecture Notes in Computer Science (including subseries Lecture Notes in Artificial Intelligence and Lecture Notes in Bioinformatics)

Volumn 2385, Issue , 2002, Pages 76-89

  Corless, Robert M ^a   Jeffrey, D J ^a  

^a UNIVERSITY OF WESTERN ONTARIO   (Canada)

Author keywords

[No Author keywords available]

Indexed keywords

ARTIFICIAL INTELLIGENCE;

AUTOMATIC REASONING; LAMBERT W FUNCTION; MATHEMATICAL PROPERTIES; POINT OF INTEREST; SYMBOLIC COMPUTATION;

FUNCTIONS;

EID: 84957030237     PISSN: 03029743     EISSN: 16113349     Source Type: Book Series    
DOI: 10.1007/3-540-45470-5     Document Type: Conference Paper

References (12)

1. Bronstein, M., and Davenport, J. H. Algebraic properties of the Lambert W function.
2. Comtet, L. Advanced Combinatorics. Reidel, 1974.
3. Corless, R. M., Davenport, J. H., David J. Jeffrey, Litt, G., and Watt, S. M. Reasoning about the elementary functions of complex analysis. In Proceedings AISC Madrid (2000), vol. 1930 of Lecture Notes in AI, Springer. Ontario Research Centre for Computer Algebra Technical Report TR-00-18, at http://www. orcca. on. ca/TechReports.
4. Corless, R. M., Gonnet, G. H., Hare, D. E. G., Jeffrey, D. J., and Knuth, D. E. On the Lambert W function. Advances in Computational Mathematics 5 (1996), 329–359.
5. Corless, R. M., and Jeffrey, D. J. The unwinding number. Sigsam Bulletin 30, 2 (June 1996), 28–35.
6. Corless, R. M., Jeffrey, D. J., and Knuth, D. E. A sequence of series for the Lambert W function. In Proceedings of the ACM ISSAC, Maui (1997), pp. 195–203.
7. de Bruijn, N. G. Asymptotic Methods in Analysis. North-Holland, 1961.
8. Graham, R. L., Knuth, D. E., and Patashnik, O. Concrete Mathematics. Addison-Wesley, 1994.
9. Jeffrey, D. J., Hare, D. E. G., and Corless, R. M. “Unwinding the branches of the Lambert W function”. Mathematical Scientist 21 (1996), 1–7.
10. Marsaglia, G., and Marsaglia, J. C. “A new derivation of Stirling’s approximation to n!”. American Mathematical Monthly 97 (1990), 826–829.
11. z = a”. Journal ofMathematic al Analysis and Applications 43 (1973), 626–632.
12. z = a”. Bull. Amer. Math Soc. 65 (1959), 89–93.