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- Lihua Feng
- 2010

In this paper, we study the signless Laplacian spectral radius of bicyclic graphs with given number of pendant vertices and characterize the extremal graphs.

- Sheng Zhang, Lihua Feng, Hao Jiang, Wujun Ma, Helena Korpelainen, Chunyang Li
- Journal of proteome research
- 2012

Male and female poplars (Populus cathayana Rehd.) respond differently to environmental stresses. However, little is known about sex-dependent responses to chilling at the proteome level. To better understand these differences, a comparative proteomics investigation combined with a biochemical approach was used in the current study. Three-month-old poplar… (More)

- Aleksandar Ilic, Dragan Stevanovic, Lihua Feng, Guihai Yu, Peter Dankelmann
- Discrete Applied Mathematics
- 2011

- Guihai Yu, Lihua Feng
- 2012

The connective eccentricity index of a graph G is defined as ξ ce (G) = v∈V (G) d(v) ε(v) , where ε(v) and d(v) denote the eccentricity and the degree of the vertex v, respectively. In this paper we derive upper or lower bounds for the connective eccentricity index in terms of some graph invariants such as the radius, independence number, vertex… (More)

- Lihua Feng, Qiao Li, Xiao-Dong Zhang
- Appl. Math. Lett.
- 2007

We consider the set G n,k of graphs of order n with the chromatic number k ≥ 2. In this note, we prove that in G n,k the Turán graph T n,k has the maximal spectral radius; and P n if k = 2, C n if k = 3 and n is odd, C 1 n−1 if k = 3 and n is even, K (l) k if k ≥ 4 has the minimal spectral radius. Thus we answer a problem raised by Cao [D.

- Guihai Yu, Lihua Feng, Aleksandar Ilic
- Ars Comb.
- 2010

- Lihua Feng, Guihai Yu, Kexiang Xu, Zhengtao Jiang
- Ars Comb.
- 2014

- Lihua Feng, Weihu Hong
- Neural Computing and Applications
- 2009

- Lihua Feng, Aleksandar Ilic
- Appl. Math. Lett.
- 2010

- Lihua Feng, Qiao Li, Xiao-Dong Zhang
- 2007

In this paper, we first give a relation between the adjacency spectral radius and the Q-spectral radius of a graph. Then using this result, we further give some new sharp upper bounds on the adjacency spectral radius of a graph in terms of degrees and the average 2-degrees of vertices. Some known results are also obtained.