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mike
  • Member for 11 years, 7 months
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awarded
 Revival
revised
Is the difference of these two real-rooted functions real-rooted?
deleted 15 characters in body
revised
Is the difference of these two real-rooted functions real-rooted?
corrected several typos
revised
Is the difference of these two real-rooted functions real-rooted?
edited title
revised
Is the difference of these two real-rooted functions real-rooted?
added lemma 4 for the location of roots for $U_{n,p}(x).
comment
Is the difference of these two real-rooted functions real-rooted?
a function is called real-rooted if all the zeros of it are real.
asked
Is the difference of these two real-rooted functions real-rooted?
revised
logconcave distribution $f(t)$ leads to concave moments $\mu(x)$. logconvex distribution $f(t)$ leads to convex moments $\nu(x)$?
edited title
revised
logconcave distribution $f(t)$ leads to concave moments $\mu(x)$. logconvex distribution $f(t)$ leads to convex moments $\nu(x)$?
edited body
asked
logconcave distribution $f(t)$ leads to concave moments $\mu(x)$. logconvex distribution $f(t)$ leads to convex moments $\nu(x)$?
awarded
 Critic
accepted
Are there any new results on approximating Riemann $\Xi$ function by Polya-like Fourier transforms?
comment
seeking reference on a theorem about sufficient conditions for an entire function with real coefficients to have only real zeros
Thanks a lot for the answer! I have one more question: the domain $D$ in my case is a disk centered at $z=0$ in the complex plane excluding the real line. Am I right?
asked
seeking reference on a theorem about sufficient conditions for an entire function with real coefficients to have only real zeros
awarded
 Yearling
revised
Szegő curve for partial sum of Taylor series of Riemann $\Xi(z)$ function
minor change for E(1)
asked
Szegő curve for partial sum of Taylor series of Riemann $\Xi(z)$ function
comment
zeros of perturbations of truncations of $\sin(z)$
I see. Thanks for pointing me to that related question.
awarded
 Teacher
answered
zeros of perturbations of truncations of $\sin(z)$