3 problems

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The Hawaii conjecture on real critical points of logarithmic derivatives
Hawaii conjecture. The number of real critical points of the logarithmic derivative $Q[p]$ satisfies the lower bound stated by Craven, Csordas, and Smith.
Conjecturesolvedlogarithmic-derivatives real-polynomials root-locationarXiv posted 2 days ago
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Chui's conjecture on the minimizing poles for Newman's area integral
Chui's conjecture. The integral $I(g_n)$ is minimized when the poles are the equally spaced points
Conjectureopencomplex-analysis extremal-problems logarithmic-derivativesarXiv posted 2 days ago
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Conjecture for the average logarithmic derivative of quadratic Dirichlet L-functions
The logarithmic-derivative conjecture. Then
Conjectureopendirichlet-l-functions logarithmic-derivatives quadratic-charactersarXiv posted 2 days ago

The Hawaii conjecture on real critical points of logarithmic derivatives