activity
20182021
most citedRecent progress on graphs with fixed smallest eigenvalue

1 citations · 1 across the 3 of their papers we have counts for

collaborators

6 papers

math.CO2021

Sesqui-regular graphs with smallest eigenvalue at least

Qianqian Yang, Brhane Gebremichel, Masood Ur Rehman +2

Koolen et al. showed that if a graph with smallest eigenvalue at least has large minimal valency, then it is -integrable. In this paper, we will focus on the sesqui-regular…

physics.med-ph2021

Fractional order magnetic resonance fingerprinting in the human cerebral cortex

Viktor Vegh, Shahrzad Moinian, Qianqian Yang +1

Mathematical models are becoming increasingly important in magnetic resonance imaging (MRI), as they provide a mechanistic approach for making a link between tissue microstructure…

math.NT2021

Embedding theory of lattices and its application for -integrable lattices

Qianqian Yang, Kiyoto Yoshino

For a positive integer , a lattice is said to be -integrable if is isometric to a sublattice of for some integer . Conway and Sloane f…

math.CO20201 cited

Recent progress on graphs with fixed smallest eigenvalue

Jack H. Koolen, Meng-Yue Cao, Qianqian Yang

We give a survey on graphs with fixed smallest eigenvalue, especially on graphs with large minimal valency and also on graphs with good structures. Our survey mainly consists of th…

math.CO2018

On the integrability of strongly regular graphs

Jack H. Koolen, Masood Ur Rehman, Qianqian Yang

Koolen et al. showed that if a connected graph with smallest eigenvalue at least has large minimal valency, then it is -integrable. In this paper, we will prove that a lowe…

math.CO2018

On graphs with smallest eigenvalue at least -3 and their lattices

Jack H. Koolen, Jae Young Yang, Qianqian Yang

In this paper, we show that a connected graph with smallest eigenvalue at least -3 and large enough minimal degree is 2-integrable. This result generalizes a 1977 result of Hoffman…