1 citations · 1 across the 3 of their papers we have counts for
4 papers
Freezing transition and moments of moments of the Riemann zeta function
Michael J. Curran
Moments of moments of the Riemann zeta function, defined by \[ \text{MoM}_T (k,β) = \frac{1}{T} \int_T^{2T} \left( \int_{ |h|\leq (\log T)^θ}|ζ(\tfrac{1}{2} + i t + ih)|^{2β} dh \r…
A Lattice Model for Super LLT Polynomials
Michael J. Curran, Claire Frechette, Calvin Yost-Wolff +2
We introduce a solvable lattice model for supersymmetric LLT polynomials, also known as super LLT polynomials, based upon particle interactions in super n-ribbon tableaux. Using op…
Upper bounds for fractional joint moments of the Riemann zeta function
Michael J. Curran
We establish upper bounds for the joint moments of the power of the Riemann zeta function with the power of its derivative for a…
Khovanskii's theorem and effective results on sumset structure
Michael J. Curran, Leo Goldmakher
A remarkable theorem due to Khovanskii asserts that for any finite subset of an abelian group, the cardinality of the -fold sumset grows like a polynomial for all suffi…