Name
Abstract | ||
|---|---|---|
The Lambert W function is defined to be the multivalued inverse of the functionw 7! wew. It has many applications in pure and applied mathematics, some of whichare briefly described here. We present a new discussion of the complex branches of W , anasymptotic expansion valid for all branches, an efficient numerical procedure for evaluatingthe function to arbitrary precision, and a method for the symbolic integration of expressionscontaining W .On the Lambert W function 21.... |
Year | DOI | Venue |
|---|---|---|
1996 | 10.1007/BF02124750 | Adv. Comput. Math. |
Keywords | Field | DocType |
Applied Mathematic,Asymptotic Expansion,Numerical Procedure,Arbitrary Precision,Symbolic Integration | Inverse,Symbolic integration,Expression (mathematics),Mathematical analysis,Darcy friction factor formulae,Arbitrary-precision arithmetic,Lambert W function,Principal branch,Asymptotic expansion,Mathematics | Journal |
Volume | Issue | ISSN |
5 | 1 | 1572-9044 |
Citations | PageRank | References |
952 | 82.92 | 8 |
Authors | ||
5 | ||
Name | Order | Citations | PageRank |
|---|---|---|---|
| Robert M. Corless | 1 | 1239 | 127.79 |
| Gaston H. Gonnet | 2 | 2387 | 578.75 |
| D. E. G. Hare | 3 | 954 | 83.38 |
| David J. Jeffrey | 4 | 1172 | 132.12 |
| Donald E. Knuth | 5 | 6831 | 2533.50 |