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Modern Fortran library for finding the roots of real and complex polynomial equations

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Digging through Netlib I've uncovered one more polynomial root finder: https://netlib.org/port/prop.upd/drpoly.f According to the comments it uses an adaptation of the Jenkins-Traub method. It is part of the [PORT Subroutine...

Look into the [eiscor](https://github.com/eiscor/eiscor) algorithm. It's a somewhat large library, so not sure if it makes sense to absorb all of that code into this library. Or maybe the code...

enhancement

Should refactor all the routines so that: * dummy variable names are the same * all accept the coefficients in the same order (currently, some use increasing powers, other decreasing).

enhancement

For cubics and quartics, a Fortran solver was published recently in ACM TOMS: > Flocke, N. (2015). Algorithm 954: An accurate and efficient cubic and quartic equation solver for physical...

New method

I have extracted the polynomials from an [early issue](http://algol60.org/acm/003.pdf) of ACM TOMS (in case anyone is interested in the Algol code, a copy is available [here](https://github.com/JvanKatwijk/algol-60-compiler/blob/master/bairstow-e.alg)): > Grau, A. A....

tests