Yang Shi

collaborators

2 papers

math-ph2019

Two variations on $(A_{3} \times A_{1} \times A_{1})^{(1)}$ type discrete Painlevé equations

Yang Shi

By considering the normalizers of reflection subgroups of types $A_{1}^{(1)}$ and $A_{3}^{(1)}$ in $W (D_{5}^{(1)})$ , two normalizers: $\widetilde{W}\left(A_3\times…

nlin.SI2016

Reflection groups and discrete integrable systems

Nalini Joshi, Nobutaka Nakazono, Yang Shi

We present a method of constructing discrete integrable systems with crystallographic reflection group (Weyl) symmetries, thus clarifying the relationship between different discret…

Two variations on (A3​×A1​×A1​)(1) type discrete Painlevé equations

Reflection groups and discrete integrable systems

Two variations on $(A_{3} \times A_{1} \times A_{1})^{(1)}$ type discrete Painlevé equations