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教师简介――刘长春

发表于: 2006-09-03   点击: 

一、自然情况

姓    名: 刘长春

籍    贯: 吉林省镇赉县

出生年月: 1971年9月

电子信箱: liucc@jlu.edu.cn

二、大学以上学历

1990.09―1994.06   吉林大学数学系             本科生

1994.09―1997.06   吉林大学数学所             硕士研究生

1997.09―2001.06   吉林大学数学所             博士研究生

三、学术任职

1997.07―1999.09   吉林大学数学学院            助教

1999.10―2004.12   吉林大学数学学院            讲师

2002.09―2004.06   南京师范大学数学系          博士后

2004.12―2008.9     吉林大学数学学院            副教授

2008.9 ―现在           吉林大学数学学院            教授

四、主要学术贡献

主要从事偏微分方程理论及其应用方面的研究。主持和参加了多项科研项目,于国内外学术刊物发表论文20多篇。指导硕士研究生3人。

1. 科研项目

1)《一类非线性扩散方程》,自然科学基金天元青年基金(10526022),3万,2006.01-2006.12,负责人;

2)《粘性Cahn-Hilliard方程》,吉林大学青年基金,2万,2002.01-2003.12,负责人;

3) 《具奇异性的非线性扩散方程》,教育部博士点基金,5万,2004-2006,第3参加者;

3. 发表论文目录

[1] Yin Jingxue and Liu Changchun, Regularity of solutions of  the Cahn-Hilliard equation with concentration dependent mobility,  Nonlinear Analysis, TMA, 45(5)(2001), 543-554.

[2] Liu Changchun and Yin Jingxue,  Finite Speed of  Propagation of  perturbations for the Cahn-Hilliard  equation with degengrate mobility, Journal of Partial Differential Equations, 14(3)(2001), 251-264.

[3] Yin Jingxue and Liu Changchun,  Radial symmetric solutions of the Cahn-Hilliard equation with degenerate mobility, Electronic Journal of Qualitative Theory of  Differential Equations, 2 (2001),1-14.

[4] Yin Jingxue and Liu Changchun , Viscous Cahn-Hilliard equation with concentration dependent mobility,  Northeastern Math. J., 18 (3) (2002), 266-272.

[5] Liu Changchun  and Yin Jingxue, Convective diffusive Cahn-Hilliard equation with

concentration dependent mobility, Northeastern Math. J., 19 (1) (2003), 86-94.

[6] Liu Changchun , Cahn-Hilliard equation with terms of lower order and non-constant mobility, Electronic Journal of Qualitative Theory of  Differential Equations, 10 (2003),1-9.

[7] Liu Changchun, Weak solutions for a viscous p-Laplacian equation, Electronic Journal of Differential Equations,  63 (2003), 1-11.

[8] Gao Hongjun and Liu Changchun , Instability of traveling waves of the convective-diffusive Cahn-Hilliard equation, Chaos, Solitons and Fractals, 20(2)(2004), 253-258.

[9] Liu Changchun , Yin Jingxue and Gao Hongjun,  A generalized thin film equation, Chin. Ann. Math., 25 B(3)(2004), 347-358.

[10] Liu Changchun, Some properties of solutions of the pseudo-parabolic equation, Lobachevskii Journal of Mathematics, 15(2004), 3-10.

[11] Liu Changchun , Instability of traveling waves for 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 for the generalized thin film equation, Bol. Aso. Mat. Ven., 12(1)(2005).43-52.

[13] Liu Changchun , On the convective Cahn-Hilliard equation,  Bulletin of the Polish Academy of Sciences, Mathematics, 53(3)(2005), 299-314.

[14] Liu Changchun , Qi Yuanwei and Yin Jingxue, Regularity of solutions of the Cahn-Hilliard equation with non-constant mobility, Acta Mathematica Sinica, English Series, 22(4)(2006), 1139-1150.

[15] Liu Changchun  and Guo Jinyong, Weak solutions for a  fourth order degenerate parabolic equation,  Bulletin of the Polish Academy of Sciences, Mathematics, 54(1)(2006), 27-39.