Jianliang Wu

ORCID: 0000-0003-0524-084X
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About
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Research Areas
  • Advanced Graph Theory Research
  • Graph Labeling and Dimension Problems
  • graph theory and CDMA systems
  • Limits and Structures in Graph Theory
  • Complex Network Analysis Techniques
  • Opinion Dynamics and Social Influence
  • Computational Geometry and Mesh Generation
  • Interconnection Networks and Systems
  • Graph theory and applications
  • Evolutionary Game Theory and Cooperation
  • Mental Health Research Topics
  • Engineering Structural Analysis Methods
  • Peer-to-Peer Network Technologies
  • Structural Load-Bearing Analysis
  • Optimization and Search Problems
  • Advanced Graph Neural Networks
  • Mechanical stress and fatigue analysis
  • Economic theories and models
  • Complexity and Algorithms in Graphs
  • Vehicle emissions and performance
  • Complex Systems and Decision Making
  • Evolution and Genetic Dynamics
  • Merger and Competition Analysis
  • Functional Brain Connectivity Studies
  • Bioinformatics and Genomic Networks

Shandong University
2015-2024

Zaozhuang University
2018

Changji University
2018

Michigan State University
2018

Inner Mongolia Normal University
2014

Hetao College
2014

Fujian University of Technology
2013

Chang'an University
2010

Chongqing University
2009

BC Innovation Council
2002

10.1016/j.physa.2014.03.021 article EN Physica A Statistical Mechanics and its Applications 2014-03-14

10.1007/s12239-008-0007-8 article EN International Journal of Automotive Technology 2008-02-01

ObjectiveInflammatory bowel disease (IBD) refers to the chronic inflammation of gastrointestinal tract and includes diseases such as Crohn’s Disease (CD) Ulcerative Colitis (UC). Oncostatin M Receptor (OSMR) Interlukin -11 (IL11) are two targets identified potentially inhibit pro-inflammatory glycoprotein 130 (g130) signaling. Experimentally defining best-in-class properties potential therapeutic antibodies early in program is challenging due large parameter space that must be assessed....

10.70534/eatu9571 article EN 2025-02-18

10.1016/j.tcs.2015.09.017 article EN publisher-specific-oa Theoretical Computer Science 2015-09-26

Abstract The linear arboricity of a graph G is the minimum number forests which partition edges . Akiyama et al. conjectured that $\lceil {\Delta {({G})}\over {2}}\rceil \leq {la}({G}) \lceil {\Delta({G})+{1}\over {2}}\rceil$ for any simple Wu wu proved conjecture planar maximum degree $\Delta\not={{7}}$ It noted here also true $\Delta={{7}}$ © 2008 Wiley Periodicals, Inc. J Graph Theory 58:210‐220,

10.1002/jgt.20305 article EN Journal of Graph Theory 2008-05-01

10.1016/j.dam.2015.05.015 article EN publisher-specific-oa Discrete Applied Mathematics 2015-07-10

Abstract A proper edge coloring of a graph G is called acyclic if there no 2‐colored cycle in . The chromatic number , denoted by χ ( ), the least colors an In this paper, we determine completely outerplanar graphs. proof constructive and supplies polynomial time algorithm to acyclically color edges any using ) colors. © 2009 Wiley Periodicals, Inc. J Graph Theory 64: 22–36, 2010

10.1002/jgt.20436 article EN Journal of Graph Theory 2009-07-01

The linear arboricity la(G) of a graph G is the minimum number forests that partition edges G. In 1984, Akiyama et al. stated Linear Arboricity Conjecture (LAC), any simple maximum degree $\Delta$ either $\lceil \tfrac{\Delta}{2} \rceil$ or \tfrac{\Delta+1}{2} \rceil$. [J. L. Wu. On planar graphs. J. Graph Theory, 31:129-134, 1999] and Wu Y. W. graphs seven four. 58(3):210-220, 2008.] it was proven LAC holds for all implies odd, ${\rm la}(G)=\big \lceil \big We conjecture this equality true...

10.1002/jgt.20592 article EN Journal of Graph Theory 2011-03-03

10.1007/s11464-012-0184-7 article EN Frontiers of Mathematics in China 2012-02-17

10.1016/j.disc.2007.12.071 article EN publisher-specific-oa Discrete Mathematics 2008-04-12

10.1007/s10898-013-0138-y article EN Journal of Global Optimization 2014-01-03

10.7151/dmgt.1219 article EN Discussiones Mathematicae Graph Theory 2004-01-01

10.1016/j.ipl.2011.05.023 article EN Information Processing Letters 2011-06-05

10.1016/j.physa.2015.09.091 article EN Physica A Statistical Mechanics and its Applications 2015-10-23

10.1007/s373-000-8299-9 article EN Graphs and Combinatorics 2000-09-04

10.1016/j.dam.2012.03.027 article EN publisher-specific-oa Discrete Applied Mathematics 2012-04-26

10.1016/j.dam.2010.08.025 article EN publisher-specific-oa Discrete Applied Mathematics 2010-11-26

10.1016/j.disc.2011.05.038 article EN publisher-specific-oa Discrete Mathematics 2011-06-30
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