Fortune Telling Collection - Comprehensive fortune-telling - Brief introduction of Liu Changchun's tutor in Mathematics College of Jilin University
Brief introduction of Liu Changchun's tutor in Mathematics College of Jilin University
Last name: Liu Changchun.
Origin: Zhenlai County, Jilin Province
Date of birth: 197 1 September.
E-mail :liucc@jlu.edu.cn.
2. University degree or above
1990.09―― 1994.06 Bachelor of Mathematics Department of Jilin University.
1994.09― 1997.06 Master candidate, Institute of Mathematics, Jilin University.
1997.09―200 1.06 Ph.D. candidate, Institute of Mathematics, Jilin University
Third, academic posts.
1997.07― 1999.09 Associate Professor, School of Mathematics, Jilin University.
1999.10 ― 2004.12 Lecturer, School of Mathematics, Jilin University.
2002.09-2004.06 Postdoctoral fellow, Department of Mathematics, Nanjing Normal University
12-2008.9 Associate Professor, School of Mathematics, Jilin University
2008.9- present Professor, School of Mathematics, Jilin University.
Fourth, the main academic contributions
Mainly engaged in the research of partial differential equation theory and its application. He presided over and participated in many scientific research projects and published more than 20 papers in academic journals at home and abroad. Instruct three graduate students.
1. Scientific research project
1) A kind of nonlinear diffusion equation, Tianyuan Youth Fund of Natural Science Foundation (10526022), 30,000 yuan, 2006.0 1-2006. 12, the person in charge;
2) Viscous Cahn-Hilliard equation, sponsored by Youth Fund of Jilin University, 20,000, 2002.0 1-2003. 12;
3) Introduction to Singular Nonlinear Diffusion Equation Liu Changchun, Ph.D. Program Fund of the Ministry of Education, introduction to 50,000 Liu Changchun, 2004-2006, the third participant;
3. List of published papers
[1] Yin, Liu Changchun, Regularity and nonlinear analysis of solutions of Cahn-Hilliard equation with concentration-dependent mobility, TMA, 45(5)(200 1), 543-554.
Liu Changchun, Yin, Finite Velocity of Disturbance Propagation for Cahn-Hilliard Equation with Degenerate Mobility, Journal of Partial Differential Equations, 14(3)(200 1), 25 1-264.
Yin, Liu Changchun, Radial Symmetric Solutions of the Cahn-Hilliard Equation with Degenerate Mobility, Journal of Qualitative Theory of Differential Equations, 2 (200 1), 1- 14.
Yin, Liu Changchun, viscous Cahn-Hilliard equation with concentration-dependent mobility, Northeast Mathematics. J, 18 (3) (2002), pp. 266-272.
[5] Liu Changchun and Yin, Cahn-Hilliard equation of convection diffusion and
Concentration-dependent migration, northeast mathematics. International court of justice, 19 (1) (2003), pp. 86-94.
Liu Changchun, Cahn-Hilliard Equation with Low-order Term and Nonconstant Mobility, Electronic Journal of Qualitative Theory of Differential Equations, 10 (2003), 1-9.
Liu Changchun, Weak Solutions of a Class of Viscous p-Laplacian Equations, Journal of Differential Equation Electronics, 63 (2003),1-1.
Gao Hongjun, Liu Changchun, Instability, Chaos, Soliton and Fractal of Traveling Wave Solutions of Convection-Diffusion Cahn-Hilliard Equation, 20(2)(2004), 253-258.
Liu Changchun, Yin,,, Generalized Thin Film Equation, China. Ann. mathmatics Article 25 (b) item 3 (2004), pp. 347-358.
[10] Liu Changchun, Some Properties of Solutions of Pseudoparabolic Equations, Journal of Mathematics of Lobachevski, 15(2004), 3- 10.
[1 1] Liu Changchun, traveling wave instability of a generalized diffusion model in population problems, electronic journal of qualitative theory of differential equations, 18 (2004), 1- 10.
[12] Liu Changchun, some properties of solutions of generalized thin film equations, Bol. Aso. Cushion Dear,12 (1) (2005) .43-52.
[13] Liu Changchun, On Convection Cahn-Hilliard Equation, Bulletin of Polish Academy of Sciences, Mathematics, 53(3)(2005), 299-3 14.
[14] Liu Changchun, Qi, Yin, Regularity of Solutions to the Cahn-Hilliard Equation of Nonconstant Mobility, Journal of Mathematics, English Edition, 22(4)(2006),1139-1/kloc-0.
[15] Liu Changchun, Guo Jinyong, weak solution of a fourth-order degenerate parabolic equation, Bulletin of Polish Academy of Sciences, Mathematics, 54( 1)(2006), 27-39.
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