Given the equation involving the W Lambert function.
Eq.1)
[1 + W(z0)]. {DW(z) in z0} = C/f(z0)
with z0 a real number
DW() is the first derivative of W or dW(z)/dz
where DW(z) is Evaluated in z=z0
W is the Lambert function modeled by a signal generator (if applies a method or physical electronics device for signals for its Taylor series or other way)
C is a constant based on the e Euler number and “pi” number.
Which model of diode or systems of diodes could seem similar to the Eq.1)??
Any reference or article, book for understanding systems with diodes involving the Lambert function in order to build this system.
Best regards,
Carlos
There are plenty of the references because the diode model is the best known application of Lambert function. See, for example, https://pvlib-python.readthedocs.io/en/stable/singlediode.html and the references within.
Michael Zakharov the topic is new for me in the sense of implementation by components, I will read it, thanks a lot. So if it is possible to implement the Lambert function and adjust some special values x for W(x), then, I can see an interesting prospect for mathematics, I mean, for the Riemann Hypothesis or rather, a representation for the imaginary parts of the non trivial zeros, I want to study the characterization of the system by matrices as I need to discover if there are random matrixes and hermitic operators in the mathematical model.
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