8 citations · 25 across the 6 of their papers we have counts for
6 papers
A relation between the cube polynomials of partial cubes and the clique polynomials of their crossing graphs
Yan-Ting Xie, Yong-De Feng, Shou-Jun Xu
Partial cubes are the graphs which can be embedded into hypercubes. The {\em cube polynomial} of a graph is a counting polynomial of induced hypercubes of , which is defined…
A characterization of regular partial cubes whose all convex cycles have the same lengths
Yan-Ting Xie, Yong-De Feng, Shou-Jun Xu
Partial cubes are graphs that can be isometrically embedded into hypercubes. Convex cycles play an important role in the study of partial cubes. In this paper, we prove that a regu…
On formal degrees of unipotent representations
Yongqi Feng, Eric Opdam, Maarten Solleveld
Let G be a reductive p-adic group which splits over an unramified extension of the ground field. Hiraga, Ichino and Ikeda conjectured that the formal degree of a square-integrable…
Supercuspidal unipotent representations: L-packets and formal degrees
Yongqi Feng, Eric Opdam, Maarten Solleveld
Let K be a non-archimedean local field and let G be a connected reductive K-group which splits over an unramified extension of K. We investigate supercuspidal unipotent representat…
A Note on the Spectral Transfer Morphisms for Affine Hecke Algebras
Yongqi Feng
E. Opdam introduced the tool of spectral transfer morphism (STM) of affine Hecke algebras to study the formal degrees of unipotent discrete series representations. He established a…
On a uniqueness property of cuspidal unipotent representations
Yongqi Feng, Eric Opdam
The formal degree of a unipotent discrete series character of a simple linear algebraic group over a non-archimedean local field (in the sense of Lusztig), is a rational function o…