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Carlo Beenakker
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These are so-called hyper-Lambert functions, see On some applications of the generalized hyper-Lambert W functions. For example, the function ${\rm HW}_a(x)$ solves the equation $${\rm HW}_a(-x)=e^{x}\log(x-a)$$

These are so-called hyper-Lambert functions, see On some applications of the generalized hyper-Lambert W functions. For example, the function ${\rm HW}_a(x)$ solves the equation $${\rm HW}_a(-x)=e^{x}\log(x-a)$$

These are so-called hyper-Lambert functions, see On some applications of the generalized hyper-Lambert functions.

Source Link
Carlo Beenakker
  • 188.1k
  • 18
  • 448
  • 651

These are so-called hyper-Lambert functions, see On some applications of the generalized hyper-Lambert W functions. For example, the function ${\rm HW}_a(x)$ solves the equation $${\rm HW}_a(-x)=e^{x}\log(x-a)$$