Chuzhou University

output

20132024

most citedRevisit the fundamental plane of black-hole activity from sub-Eddington to quiescent state

31 citations

33 papers

physics.atom-ph2024★ 7 cited

Quantum Electrodynamics in Strong Electromagnetic Fields: Substate Resolved K $α$ Transition Energies in Helium-like Uranium

Philip Pfäfflein, Günter Weber, Steffen Allgeier +34

Using novel metallic magnetic calorimeter detectors at the CRYRING@ESR, we recorded X-ray spectra of stored and electron cooled helium-like uranium (U $^{90 +}$ ) with an unmatched sp…

math.CO2023★ 21 cited

Signless Laplacian spectral radius of graphs without short cycles or long cycles

Wenwen Chen, Bing Wang, Mingqing Zhai

The signless Laplacian spectral radius of a graph $G$ , denoted by $q (G)$ , is the largest eigenvalue of its signless Laplacian matrix. In this paper, we investigate extremal signles…

cs.CV2023★ 16 cited

Online Neural Path Guiding with Normalized Anisotropic Spherical Gaussians

Jiawei Huang, Akito Iizuka, Hajime Tanaka +2

The variance reduction speed of physically-based rendering is heavily affected by the adopted importance sampling technique. In this paper we propose a novel online framework to le…

math.RA2022

On commutativity of prime rings with skew derivations

Nadeem ur Rehman, Shuliang Huang

Let $R$ be a prime ring of Char $(R) \neq = 2$ and $m \neq = 1$ be a positive integer. If $S$ is a nonzero skew derivation with an associated automorphism $\mathscr{T…

math.CO2021

Counting substructures and eigenvalues II: quadrilaterals

Bo Ning, Mingqing Zhai

Let $G$ be a graph and $λ (G)$ be the spectral radius of $G$ . A previous result due to Nikiforov [Linear Algebra Appl., 2009] in spectral graph theory asserted that every graph $G$ …

math.CO2021★ 12 cited

Counting substructures and eigenvalues I: triangles