CV of Muhuo Liu

 Muhuo  Liu,  Male, PhD,

Born:  March, 1981,  in Guangdong, People's Republic of China

Mail address:   Department of Applied  Mathematics,  College of Mathematics and Information,  South China Agricultural University,   Guangzhou,  510642,  People's Republic of China

 E-mail addresses: liumuhuo@163.com;  liumuhuo@scau.edu.cn

 Research Interests:   Graph Theory with its Applications

 School Education:

(1) 1999.09—2003.7:  Graduated from South China Normal University, Bachelor' s degree in Mathematics;

(2) 2003.09—2006.07: Graduated from South China Normal University, Master degree   in Mathematics;

(3) 2011.09—2014.06: Graduated from Nanjing Normal University,PhD. degree in Mathematics;

       (4) Research visit to the West Virginia University of USA, 2015.08-2016.08.

 Employment History:

(1) 2006.07—Teacher in Department of Mathematics, College of Science,South China gricultural University;

(2) 2012.12—  Associate Professor in Mathematics.

Academic Service:

1. Reviewer (No. 069161) for Mathematical Reviews (2009—)

2. Refereeing for the following journals:

(1) Journal of Graph Theory  (SCI)

(2) Linear Algebra and its Applications (SCI);

(3)  Discrete Mathematics (SCI);

(4)  Discrete Applied Mathematics (SCI);

(5)  Computers and Mathematics with Applications (SCI);

(6)  Applied Mathematics Letters (SCI);

(7)  Ars Combinatoria  (SCI);

(8) Utilitas Mathematica (SCI);

(9) MATCH Communications in Mathematical and in Computer Chemistry (SCI);

(10)  Journal of Combinatorial Optimization (SCI);

(11)  Advances and Applications in Discrete Mathematics;

(12)  Journal of Discrete Mathematics

 Research Grants:

1. PI (Principal Investigator): Fund of South China Agricultural University: No. 4900-K08225，2008.06—2010.06.

2.  The PhD Start-up Fund of Natural Science Foundation of Guangdong Province: No.5300084, 2006.01—2007.12

3. National Science Foundation of China (NSFC): No. 10526019, 2006.01—2006.12;

4. PI (Principal Investigator)： Foundation for Distinguished Young Talents in Higher Education of Guangdong: No. LYM10039, 2011.01—2012.12.

5.  PI (Principal Investigator)： Project of Graduate Education Innovation of Jiangsu Province: No. CXZZ12-0378, 2012.06—2014.06.

6. PI (Principal Investigator): National Science Foundation of China (NSFC): No. 11201156, 2013.01—2015.12;

7.  PI (Principal Investigator): Natural Science Foundation of Jiangsu Province: No. BK20131357, 2013.07—2016.07

8. Training Program for Outstanding Young Teachers in University of   Guangdong Province (No. YQ2015027)，2016.01—2018.12

Books

[1] M. Liu,  B. Liu, Extremal theory of graph spectrum, to appear.

[2] B. Liu, M. Liu, Some recent results on the variable Wiener index of graphs,  In: I. Gutman, B. Furtula (Eds.), Distance in Molecular Graphs Theory, Univ. Kragujevac, Kragujevac, 2012, 231-282.

Surveys

[1] M. Liu, B. Liu, A survey on  recent  results of  variable  Wiener  index, MATCH Commun. Math. Comput. Chem.  69(2013)  491-520.  (SCI) 

[2]K. Xu, M. Liu, Kinkar Ch. Das, I. Gutman, B. Furtula, A survey on graphs extremal with respect to distance-based topological indices,  MATCH Commun. Math. Comput. Chem.  71(2014)  461-508.   (SCI)

[3]M. Liu, B. Liu, K. Ch. Das, Recent results on the majorization theory of graph spectrum and topological index theory-a survey, The Electronic Journal of Linear Algebra, 30(2015),  402-421.  (SCI)

Partial Papers.

[1] M. Liu, B. Liu, On  the k-th smallest and k-th  greatest modified Wiener  indices of trees, Discrete Applied Mathematics, 158(2010)  699-705.  (SCI)

[2] M. Liu, B. Liu, On the spectral radii and the signless Laplacian spectral radii of c-cyclic graphs with fixed maximum degree,   Linear Algebra  Appl.,  435 (2011) 3045-3055. (SCI)

[3] M. Liu, Some graphs determined by their (signless) Laplacian   spectra, Czechoslovak Mathematical Journal,  62(4)(2012)  1117-1134. (SCI)

[4] M. Liu, The (signless Laplacian) spectral radii of connected graphs with prescribed degree sequences,  The Electronic Journal of Combinatorics, 19(4)(2012), #P35. (SCI)

[5] M. Liu, The (signless) Laplacian spectrum of c-cyclic graphs with n vertices and k pendant vertices,  Electronic Journal of Linear Algebra,  23(2012) 942-952. (SCI)

[6] M. Liu, L. You, B. Liu, The proof of  a conjecture on the lewin number of primitive non-powerful signed digraphs,  Linear Algebra  Appl., 438(2013) 2366-2377.(SCI)

[7] M. Liu, B. Liu, The majorization theorem of extremal pseudographs,  Linear Algebra  Appl. 459(2014)  13-22. (SCI)

[8] M. Liu, B. Liu, The second Zagreb indices of unicyclic graphs with given degree sequences,  Discrete Appl. Math., 167(2014) 217-221.(SCI)

[9] K. Ch. Das, M. Liu, H. Shan, Upper bounds on the (signless) Laplacian  eigenvalues of graphs,  Linear Algebra Appl., 459(2014)  334-341. (SCI)

[10] M. Liu, B. Liu, The majorization theorem of extremal pseudographs, Linear Algebra  Appl. 459(2014)  13-22. (SCI)

[11] K. Ch. Das, M. Liu, H. Shan, Upper bounds on the (signless) Laplacian  eigenvalues of graphs, Linear Algebra Appl., 459(2014)  334-341. (SCI)

[12]K. Ch. Das, M. Liu,Complete split graph  determined by its  (signless) Laplacian spectrum，Discrete Applied Mathematics，

205(2016),45-51.(SCI) 

[13] H. Shan, M. Liu, Laplacian spectral radius of c-cyclic graph and maximum vertex degree (in Chinese), Sci Sin Math, 2016, 46: 1–14, doi: 10.1360/012015-25.