lambertw, all branches
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01-20-2024, 10:52 PM
(This post was last modified: 01-20-2024 11:49 PM by Gil.)
Post: #19
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RE: lambertw, all branches
I looked your case k=-1 & k=1, x=-.1 + i ×1E-99.
With my initial guess= 'LN(((-.1,1.E-100)+1./e)*(e-\v/2.-1.)+\v/(((-.1,1.E-100)+1./e)*2./e)+1./e)' = (-.11284787341,1.26802807724E-100), the built-in multisolver from HP50 runs endless. I looked in your programs, but could not understand which initial Xo formulae I should use for tiny imaginary part. I tried, from what I guessed from your code, as a guess xo=ln(-a), and it worked. When should I used that guess formula for my initial guess? For example, xo=ln(-a) failed to produce any answer for W0((1.E-100,-.0000000001)): a bad guess. I had to use instead the first formulae to get an answer for W0((1.E-100,-.0000000001)): (9.99905166733E-21,-1.00000000005E-10). And what do you mean by I.log(-a)? Is I.log(-x) a special function or is it i×ln(-x). Could you help me on that matter? Thanks in advance. |
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