Yoshiki Ueoka

most citedBorel-Padé re-summation of the

β

-functions describing Anderson localisation in the Wigner-Dyson symmetry classes

6 citations · 6 across the 2 of their papers we have counts for

collaborators

2 papers

cond-mat.dis-nn2022

$ζ$ -Pade SRWS theory with lowest order approximation

Yoshiki Ueoka

In my previous paper about SRWS- $ζ$ theory[Y.Ueoka,viXra:2205.014,2022], I proposed an approximation of rough averaged summation of typical critical Green function for the Anderson…

cond-mat.dis-nn2017★ 6 cited

Borel-Padé re-summation of the $β$ -functions describing Anderson localisation in the Wigner-Dyson symmetry classes

Yoshiki Ueoka, Keith Slevin

We describe a Borel-Padé re-summation of the $β$ -function in the three Wigner-Dyson symmetry classes. Using this approximate $β$ -function we discuss the dimensional dependence of t…

ζ-Pade SRWS theory with lowest order approximation

Borel-Padé re-summation of the β-functions describing Anderson localisation in the Wigner-Dyson symmetry classes

$ζ$ -Pade SRWS theory with lowest order approximation

Borel-Padé re-summation of the $β$ -functions describing Anderson localisation in the Wigner-Dyson symmetry classes