个人信息
科学研究
教育教学
社会兼职
论著成果
指导学生

葛斌

Ge Bin

部门：数学科学学院

学科：数学

职务：

职称：副教授

指导资格：博士生导师
硕士生导师

电话： 15304813902

传真：

邮箱： gebin791025@hrbeu.edu.cn

邮编： 150001

地址：南岗区南通大街145号逸夫楼403

个人简介

葛斌，男，生于1979年10月，黑龙江富裕县人，副教授，硕士、博士生指导教师，校青年骨干教师，黑龙江省数学学会理事，中国工业数学与应用数学学会理事，国家自然科学基金项目通讯评审和美国数学评论《Mathematical Reviews》评论员，教育部抽检博士、硕士学位论文通讯评议专家。2010年毕业于哈尔滨工业大学数学系，获得理学博士学位。随后在哈尔滨工程大学自动化学院和俄亥俄州立大学数学系从事博士后研究工作。研究兴趣为非线性分析，偏微分方程，微分包含以及优化控制研究。

教育经历

1998-2002 东北师范大学数学系数学与应用数学专业理学学士学位
2002-2005 吉林大学数学所基础数学专业理学硕士学位
2006-2010 哈尔滨工业大学数学系基础数学专业理学博士学位
2010-2013 哈尔滨工程大学控制科学与工程博士后
2013-2014 俄亥俄州立大学数学系博士后

工作经历

2005.07 - 至今哈尔滨工程大学数学科学学院

研究方向

主要研究方向：
1、非线性泛函分析及其应用
2、椭圆型变指数偏微分方程多解性研究
4、分数阶偏微分方程多解性以及正则性
5、非线性动力系统

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热烈欢迎有志于从事相关领域学术研究的学生报考硕士和博士研究生有意者请发个人简历至邮箱gebin791025@hrbeu.edu.cn联系.

承担项目

国家自然科学基金项目（青年基金） 2013.1-2015.12
国家自然科学基金项目（天元基金） 2012.1-2012.12
中国博士后基金面上项目 2012.7-2014.12
中国博士后基金特别资助项目 2014.10-2017.12
黑龙江省政府博士后科研启动基金项目 2016.10-2018.12
黑龙江省留学回国基金项目 2015.7-2017.7
黑龙江省自然科学基金项目（联合引导） 2023.7-2026.7

学术交流

1. 第八届现代分析数学及其应用国际学术会议(ICAMA2021)， 2021年7月16-20日于兰州交通大学
2. 2021年国家天元数学东北中心高校青年教师暑期培训班(泛函分析班)，2021 年 7 月 21 日-8 月 11 日于哈尔滨工程大学
3. 2021年最优化理论于应用前言青年研讨会，2021年12月3日-12月5日于南方科技大学
4. “运筹学基础与发展论坛”系列活动之变分分析--基础理论与前沿进展”（线上）课程，2021年10月26日-12月10日于南方科技大学
5. 2022几何PDE研讨会，2022年11月11-14日于南京理工大学
6. 2022几何分析国际研讨会，2022年9月5日-9日于山东大学
7. 东北地区拓扑系列活动， 2023年11月17日-19日于东北大学
8. 非线性分析研讨会，2023年4月28日-5月2日于北京师范大学珠海校区

招生信息

招收博士研究生：1~2人/年
招收硕士研究生：2~3人/年

本科生授课课程

《实变函数》-72学时
《泛函分析》-56学时
《变分方法》-32学时

研究生授课课程

《泛函分析》-48学时
《非线性分析及其应用》-32学时
《现代分析学基础》-48学时

实践性教学

教改论文：
1. 葛斌，问题驱动下的工科概率论与数理统计教学研究. 学理论. 6 (2014) 217-218.

教学研究课题

1、《问题驱动下的工科线性代数与解析几何课程教学的研究》，校教改项目、2014.4-2015.4.
2、《基于数学史文化的数学专业课的教学研究与实践》，校七育人项目、2017.6-2018.6.
3、《“三全育人”背景下构建研究生课程思政协同育人机制的路径探索——以《学术论文写作》为例》，校教改项目、2020.9-2021.9.
4、《立德树人背景下泛函分析课程教学改革研究与实践》，2022年度校级本科教育教学改革研究项目，2022.5-2023.5.
5、《现代分析学》，2022年黑龙江省研究生课程思政高质量建设项目-课程思政案例建设项目，2022.5-2023.5.
6、《距离空间的完备化》（泛函分析），2022年校级课程思政精品案例， 2022.11-2023.11.

社会兼职

1. 黑龙江省数学会理事
2. 教育部抽检博士、硕士学位论文通讯评议专家
3. 美国数学学会《Mathematical Reviews》评论员
4. 中国数学会会员
5. 中国工业与应用数学学会会员

学术期刊任职：

Symmetry

Asymmetric Research of Double-Phase Partial Differential Equations

Guest Editor

2021 IF 2.713

Ranking: 38/378 in Mathematics, Applied Q1

https://www.mdpi.com/journal/symmetry/special_issues/Symmetric_Asymmetric_Research_Double_Phase_Partial_Differential_Equations

专利成果

葛斌，周庆梅：一种教具加工装置，ZL 2021 2 0046616.8， 2021年11月12日

出版著作

专著：《变指数偏微分包含问题多解存在性》, 科学出版社，2016年3月, ISBN 978-7-030-45089-0.

发表论文

一、空间理论及其在PDE中的应用
[1] Ge Bin, Xue Xiao-Ping, Guo Meng-Shu, Three solutions to inequalities of Dirichlet problem driven by p(x)-Laplacian, Applied Mathematics and Mechanics, English Edition, 31 (2010): 1283-1292.
[2] Ge Bin, Xue Xiao-Ping, Zhou Qing-Mei, Multiple solutions for inequality Dirichlet problems by the p(x)-Laplacian, Nonlinear Analysis: Real World Applications, 11 (2010): 3198-3210.
[3] Ge Bin, Xue Xiao-Ping, Zhou Qing-Mei, The existence of radial solutions for differential inclusion problems in R^N involving the p(x)-Laplacian, Nonlinear Analysis: Theory, Methods Applications, 73 (2010): 622-633.
[4] Ge Bin, Xue Xiao-Ping, Zhou Qing-Mei,Existence of periodic solutions for a differential inclusion systems involving p(t)-Laplacian, Acta Mathematica Scientia, (31) 2011:1786-1802.
[5] Ge Bin, Xue Xiao-Ping, Zhou Qing-Mei, Existence of at least five solutions for a differential inclusion problem involving the p(x)-Laplacian, Nonlinear Analysis: Real World Applications, 12 (2011): 2304-2318.
[6] Ge Bin, Zhou Qing-Mei, Existence and multiplicity of solutions for a Neumann-type p(x)-Laplacian equation with nonsmooth potential, Electronic Journal of Qualitative Theory of Differential Equations, 17 (2011):1-12.
[7] Ge Bin, Xue, Xiao Ping, Zhou, Qing Mei, Multiple solutions for a p(x)-Kirchhoff-type equation with nonsmooth potential. (Chinese) Acta Math. Sci. Ser. A. (Chin. Ed.), 31 (2011), 1431-1438.
[8] Ge Bin, Multiple Solutions for a Class of Fractional Boundary Value Problems, Abstract and Applied Analysis, 2012, 468980,1-13.
[9] Che Cheng-Fu, Ge Bin, Xue Xiao-Ping, Zhou Qing-Mei, W-0(1,p(x)) Versus C-1 Local Minimizers for Nonsmooth Functionals, Mathematical Modelling and Analysis, 17 (2012): 396-402.
[10] Ge Bin, Zhou Qing-Mei, Multiple solutions to a class of inclusion problem with the p(x)-Laplacian, Applicable Analysis, 91(2012): 895-909.
[11] Ge Bin, Shen Ji-Hong, Multiple Solutions for a Class of Differential Inclusion System Involving the (p(x),q(x))-Laplacian, Abstract and Applied Analysis, 2012, 971243, 1-17.
[12] Ge Bin, Zhou Qing-Mei, Xue, Xiao-Ping, Multiplicity of solutions for differential inclusion problems in R^N involving the p(x)-Laplacian, Monatshefte für Mathematik, 168 (2012): 363-380.
[13] Ge Bin, Zhou Qing-Mei, Infinitely many positive solutions for a differential inclusion problem involving the p(x)-Laplacian, Mathematische Nachrichten, 285 (2012):1303-1315.
[14] Ge Bin, Zhou Qing-Mei, Xue, Xiao-Ping, Multiplicity of solutions for differential inclusion problems in R^N involving the p(x)-Laplacian, Zeitschrift fur Angewandte Mathematik und Physik, 63 (2012): 691-711.
[15] Ge Bin, Zhou Qing Mei, Eigenvalue problems for a hemivariational inequality driven by the p-Laplacian, Acta Math. Sinica (Chin. Ser.), 55 (2012), 207-218.
[16] Zhou Qing-Mei, Ge Bin, Three Solutions for Inequalities Dirichlet Problem Driven by p(x)-Laplacian-Like. Abstract and Applied Analysis, 2013, 575328,1-6.
[17] Wu Yuhu, Ge Bin, A multiplicity result for the non-homogeneous Klein-Gordon-Maxwell system in rotationally symmetric bounded domains. J. Inequal. Appl., 583 (2013):1-12.
[18] Ge Bin, Zhou Qing-Mei, Three solutions for a differential inclusion problem involving the p(x)-Kirchhoff-type, Applicable Analysis, 92 (2013): 60-71.
[19] Ge Bin, Zhou Qingmei, Continuous spectrum of a fourth order nonhomogeneous differential operators with variable exponent. Electron. J. Qual. Theory Differ. Equ., 18(2013):1-11.
[20] Ge Bin, Sign changing solutions of the p(x)-Laplacian equation. Proc. Indian Acad. Sci. Math. Sci., 123 (2013): 515–524.
[21] Ge Bin, Zhou Qing-Mei, Some notes on M-hyponormal weighted shifts and hyp onormalizable weighted shifts. Chinese Quarterly Journal of Mathematics, 3 (2014) : 419-425.
[22] Ge Bin, On the superlinear problems involving the p(x)-Laplacian and a non-local term without AR-condition. Nonlinear Anal.,102 (2014):133–143.
[23] Ge Bin, On superlinear p(x)-Laplacian-like problem without Ambrosetti and Rabinowitz condition. Bull. Korean Math. Soc., 51 (2014): 409–421.
[24] Ge Bin, Zhou, Qingmei, Existence and multiplicity of solutions for p(x)-Laplacian equations in RN. Electron. J. Differential Equations, 133 (2014):1-8.
[25] S. Heidarkhani, Ge Bin, Critical Points Approaches to Elliptic Problems Driven by a p(x)-Laplacian. Ukrainian Mathematical Journal, 66(2015) :1883-1903.
[26] Zhang Chao, Zhou Shulin, Ge Bin, Gradient estimates for the p(x)-Laplacian equation in RN. Ann. Polon. Math., 114 (2015): 45–65.
[27] Zu Li, Jiang Daqing, O'Regan Donal, Ge Bin, Periodic solution for a non-autonomous Lotka-Volterra predator-prey model with random perturbation. J. Math. Anal. Appl., 430 (2015):428–437.
[28] Ge Bin, Zhou Qingmei, Zu Li, Positive solutions for nonlinear elliptic problems of p-Laplacian type on RN without (AR) condition. Nonlinear Anal. Real World Appl., 21 (2015): 99–109.
[29] Ge Bin, Zhou Qing-Mei, Wu Yu-Hu, Eigenvalues of the p(x)-biharmonic operator with indefinite weight. Z. Angew. Math. Phys., 66 (2015):1007–1021.
[30] Ge Bin, Zhang Chao, Existence of a positive solution to Kirchhoff problems involving the fractional Laplacian. Z. Anal. Anwend., 34 (2015): 419–434.
[31] Ge Bin, Zhang Chao, Existence of positive solutions to elliptic problems involving the fractional Laplacian. Bound. Value Probl., 235 (2015):1-12.
[32] Ge Bin, On an eigenvalue problem with variable exponents and sign-changing potential. Electron. J. Qual. Theory Differ. Equ., 92 (2015):1-10.
[33] S. Heidarkhani, G.A. Afrouzi, S. Moradi, G. Caristi, B.Ge, Existence of one weak solution for p(x)-biharmonic equations with Navier boundary conditions. Z. Angew. Math. Phys., 67 (2016):1-13.
[34] Hou Gang-Ling, Ge Bin, On superlinear fractional advection dispersion equation in RN. Bound. Value Probl., 109 (2016):1-10.
[35] Ge Bin, Multiple solutions of nonlinear Schrödinger equation with the fractional Laplacian. Nonlinear Anal. Real World Appl., 30 (2016): 236–247.
[36] Ge Bin, Liu Li-Li, Infinitely many solutions for differential inclusion problems in RN involving the p(x)-Laplacian. Z. Angew. Math. Phys., 67 (2016): 1-16
[37] Ge Bin, Existence theorem for Dirichlet problem for differential inclusion driven by the p(x)-Laplacian. Fixed Point Theory, 17 (2016): 267–274.
[38] Ge Bin, Zhang Chao, On the superlinear problems involving the fractional Laplacian. Rev. R. Acad. Cienc. Exactas Fís. Nat. Ser. A Math. RACSAM., 110 (2016): 343–355.
[39] Ge Bin, Cui Ying-Xin, Zhang Ji-Chun, Infinitely many positive solutions for fractional differential inclusions. Electron. J. Differential Equations,198 (2016): 1-18.
[40] Ge Bin, Radulescu Viceniu D and Zhang Ji-Chun, Infinitely many positive solutions of fractional boundary value problems. Topological Methods in Nonlinear Analysis, 49(2017): 647-664.
[41]  Jia Li-Jiang, Ge Bin, Cui Ying-Xin, Sun Liang-Liang, Multiplicity solutions of a class fractional Schrödinger equations. Open Math., 15 (2017):1010–1023.
[42]  Ge Bin, Zhou Qing-Mei, Multiple solutions for a Robin-type differential inclusion problem involving the p(x)-Laplacian. Mathematical Methods in the Applied Sciences, 40 (2017): 6229-6238.
[43]  Ge Bin, Geng Chang, Nonhomogeneous eigenvalue problem with indefinite weight. Complex Variables and Elliptic Equations, 63 (2018): 266-277.
[44] Zhou Qing-Mei, Ge Bin, The fibering map approach to a nonlocal problem involving p(x)-Laplacian. Computers & Mathematics with Applications, 75 (2018): 632-642.
[45] Ge Bin, Lu Jian-Fang, Zhao Ting-Ting, et al. Superlinear fractional boundary value problems without the Ambrosetti-Rabinowitz condition. Electron. J. Differential Equations, 85 (2018):1-13.
[46] Hou Gang-Ling, Ge Bin, Lu Jian-Fang, Infinitely many solutions for sublinear fractional Schrodinger-type equations with general potentials. Electron. J. Differential Equations, 97 (2018):1-13.
[47]  Ge Bin, Cui Ying-Xin, Sun Liang-Liang, et al. The positive solutions to a quasi-linear problem of fractional p-Laplacian type without the Ambrosetti-Rabinowitz condition. Positivity, 22 (2018): 873-895.
[48]  Shapour Heidarkhani, Shahin Moradi, Giuseppe Caristi, Ge Bin, Perturbed fourth-orded Kirchhoff type problems. Tbilisi Math. J., 11 (2018):113-143.
[49] Ge Bin, Sun Liang-liang, Cui Ying-Xin, Infinitely many solutions for a class of elliptic problems involving the fractional Laplacian. Rev. R. Acad. Cienc. Exactas Fís. Nat. Ser. A Math. RACSAM., 113 (2019): 657–673.
[50] Wu Yu-Hu, Ge Bin, Olimpio H. Miyagaki, Existence results for the Klein-Gordon-Maxwell system in rotationally symmetric bounded domains. Z. Anal. Anwend., 38 (2019): 209–229.
[51] Ge Bin, Lu Jian-Fang, Existence and multiplicity of solutions for p(x)-curl systems without the Ambrosetti-Rabinowitz condition. Mediterr. J. Math., 16 (2019):1-17.
[52] Ge Bin, Lv De-Jing, Lu Jian-Fang, Multiple solutions for a class of double phase problem without the Ambrosetti-Rabinowitz conditions. Nonlinear Analysis, 188 (2019): 294–315.
[53] Ge Bin, Chen Zhi-Yuan, Existence of infinitely many solutions for double phase problem with sign-changing potential. Rev. R. Acad. Cienc. Exactas Fís. Nat. Ser. A Mat. RACSAM., 113(2019):3185-3196.
[54] Ge Bin, Viceniu D. Radulescu, Infinitely many solutions for a non-homogeneous differential inclusion with lack of compactness. Avanced Nonlinear Studies, 19(2019): 625-637.
[55] Ge Bin, Gui Xue-Ling, Lv De-Jing, Existence of two solutions for p(x)-curl systems with a small perturbation. Rocky Mountain Journal of Mathematics, 49(2019): 1877-1894.
[56] Zhou Qing-Mei, Wang Ke-Qi, Ge Bin, On an eigenvalue problem involving the variable exponent and indefinite weight. U.P.B. Sci. Bull., Series A, 81(2019):119-124.
[57] Ge Bin, Lv De-Jing, Superlinear elliptic equations with variable exponent via perturbation method. Acta Applicandae Mathematicae, 166(2020), 85-109.
[58] Hou Gang-Ling, Ge Bin, Zhang Bei-Lei, Wang Li-Yan, Ground state sign-changing solutions for a class of double phase problem in bounded domains. Boundary Value Problem, 2020 (2020): 24.
[59] Ge Bin, Wang Li-Yan, Infinitely many solutions for a class of superlinear problems involving variable exponents. Advances in Differential Equations, 25(2020),191-202.
[60] Chen Zhi-Yuan, Ge Bin, Yuan Wen-Shuo, Cao Xiao-Feng, Existence of solution for double phase problem with singular weights. Advances in Mathematical Physics. Volume 2020, Article ID 5376013.
[61] Cheng Yi, Ge Bin, Ravi P. Aganwal, Variable-order fractional Sobolev spaces and nonlinear elliptic equations with variable exponents. Journal of Mathematical Physics, 2020, 61(7), 71507.
[62] Zhang Bei-Lei, Ge Bin, Hou Gang-Ling, Infinitely many positive solutions for a double phase problem. Boundary Value Problem, 2020 (2020): 142.
[63]Wang Bin-Sheg, Hou Gang-Lin, Ge Bin, Existence and uniqueness of solutions for the p(x)-Laplacian equation with convection term. Mathematics, 2020, 8(10), 1-10, 1768.
[64] Zhang Bei-Lei，Ge Bin, Cao Xiao-Feng, Multiple Solutions for a Class of New p(x)-Kirchhoff Problem without the Ambrosetti-Rabinowitz Conditions. Mathematics, 2020, 8 (11) , 2068.
[65] Ge Bin, Wang Li-Yan, Lu Jian-Fang, On a class of double-phase problem without Ambrosetti-Robinowitz-type conditions. Applicable Analysis, 2021, 100(10): 2147-2162.
[66] Hou Gang-Ling, Ge Bin, Zhang Bei-Lei, Wang Li-Yan, Multiple solutions to a class of electromagnetic p(x)-curl systems. Indian Journal of Pure and Applied Mathematics, 2021, 52(1), 125-137.
[67] Ge Bin, Zhang Bei-Lei, Hou Gang-Ling, Nehari-type ground state solutions for superlinear elliptic equations with variable exponent in R^N. Mediterranean Journal of Mathematics, 2021, 18: 61.
[68] Wang Bin-Sheng,  Hou Gang-Ling, Ge Bin, Existence of solutions for double phase problems by topological degree. Journal of Fixed Point Theory and Applications. 2021, 23(1), 1-11.
[69] Gui Xue-Lin, Ge Bin, Infinitely many solutions for quasilinear elliptic equations without Ambrosetti-Rabinowitz condition and lack of symmetry. Journal of Mathematical Analysis and Applications. 2021, 498(2): 124971.
[70] Lian Chun-Bo, Hou Gang-Ling, Ge Bin, Zhou Kang, Flocking behavior for a class of Cucker-Smale model with a perturbation. Journal of Applied Analysis and Computation. 2021, 11(4), 1825-1851.
[71] Lian Chun-Bo, Zhang Bei-Lei, Ge Bin, Multiple solutions for double phase problems with Hardy type potential. Mathematics, 2021, 9(4), 376.
[72] Cao Xiao-Feng, Ge Bin, Zhang Bei-Lei, On a class of p(x)-Laplacian equations without any growth and Ambrosetti-Rabinowitz conditions. Advances in Differential Equations, 2021, 26 (5-6), 259-280.
[73] Ge Bin, Cao Xiao-Feng, Yuan Wen-Shuo, Existence of two solutions for double-phase problems with a small perturbation. Applicable Analysis, 2021, 100(10), 2147-2162.
[74] Ge Bin, Liu Hai-Cheng, Zhang Bei-Lei, Small perturbations of elliptic problems with variable growth in R^N. Proceedings of the Royal Society A-Mathematical Physical and Engineering Sciences, 477(2021), 20200867.
[75] Ge Bin, Yuan Wen-Shuo, Cao Xiao-Feng, Existence and nonexistence of solutions for the double phase problem. Results in Mathematics, 2021, 76: 132.
[76] Ge Bin,  Zhuge Xiangwu, Yuan Wen-Shuo, Ground state solutions for a class of elliptic Dirichlet problems involving the p(x)-Laplacian. Analysis and Mathematical Physics, 2021, 11: 120.
[77] Ge Bin, Patrizia Pucci,  Quasilinear double phase problems in the whole space via perturbation methods. Advances in Differential Equations, 2022, 27(1-2): 1-30.
[78] Ge Bin, Lu Jian-Fang, Multiple solutions for p(x)-curl systems with nonlinear boundary condition. Mathematische Nachrichten, 2022, 295(3): 512-535.
[79] Gao Shanshan, Wu Rui, Ge Bin, Topological structure of solution set to a fractional differential inclusion problem with delay, Symmetry, 2022, 14: 792. https://doi.org/10.3390/ sym14040792.
[80] Yuan Wen-Shuo, Ge Bin, Global well-posedness for pseudo-parabolic p-Laplacian equation withsingular potential and logarithmic nonlinearity. Journal of Mathematical Physics, 2022, 63(6): 061503.
[80] Ge Bin, Zhao Jin-Wei, Yuan Wen-Shuo, On double-phase problems without any growth and Ambrosetti-Rabinowitz conditions. Journal of Mathematical Physics, 2022, 63(9): 101619.
[89] Ge Bin, Yuan Wen-Shuo, Existence of at least two solutions for double phase problem. Journal of Applied Analysis and Computation, 2022, 12(4): 1443-1450.
[90] Gui Xue-Lin, Ge Bin, Existence and multiplicity of solutions for generalized quasilinear Schrödinger equations. Complex Variables and Elliptic Equations, 2022, 67(10): 2360-2381.
[91] Chen Zhiyuan, Ge Bin, On a double phase problem with singular weights, Acta Mathematicae Applicatae Sinica (Chinese Series), 2022, 45(4): 624-636.
[92] Wang Li-Yan, Shen Ji-Hong, Chi Kun, Ge Bin, On a class of double phase problem with nonlinear boundary condition. Electronic Research Archive, 2023, 31(1): 386-400.
[93] Shen Ji-Hou, Wang Li-Yan, Chi Kun, Ge Bin, Existence and multiplicity of solutions for a quasilinear double phase problem on the whole space. Complex Variables and Elliptic Equations, 2023, 68(2): 306-316.
[94] Ge Bin, Zhang Bei-Lei, Yuan Wen-Shuo, Multiple nontrivial solutions for superlinear double phase problem via Morse theory. Chinese Annals of Mathematics, Series B, 2023, 44(1): 49-66.
[95] Ge Bin, Yuan Wen-Shuo, Existence and multiplicity of radial solutions for double phase problem on the entire space, Acta Mathematica Scientia (Chinese Series), 2023, 43(A)(2): 433-446.
[96] Yuan Wen-Shuo, Ge Bin,  Cao Qing-Hai, Initial boundary value problem for p-Laplacian type parabolic equation with singular potential and logarithmic nonlinearity, Analysis and Mathematical Physics, 2023, 13(1): 20.
[97] Wang Li-Yan, Chi Kun, Shen Ji-Hong, Ge Bin, Infinitely many solutions for a class of elliptic problems involving the fractional p,q-Laplacian. Symmetry, 2022, 14(12), 2486.
[98] Ge Bin, Gao Shan-Shan, Yuan Wen-Shuo, Existence of solutions for double phase problems involving convection term via a fixed point approach, Fixed Point Theory, Accepted.
[99] Ge Bin, Yuan Wen-Shuo, On the solvability of variable exponent differential inclusion systems with multivalued convection term. Rocky Mountain Journal of Mathematics, 2023, 53(2), 449-462.
[100] Zhao Jinwei, Ge Bin, Liu Lu, Effective dynamics for a class of stochastic weakly damped wave equation with a fast oscillation. Journal of Mathematical Physics, 2023,64(5), 051509.
[101] Ge Bin, Cao Qinghai, Zhang Yu, Renormalized nonnegative solutions for the double phase Dirichlet problems with $L^1$ data. Journal of Mathematical Physics, 2023,64(5), 051507.
[102] Yuan Wenshuo, Liu Haicheng, Ge Bin, Cao Qinghai, The existence of solutions for parabolic problem with the limiting case of double phase flux. Zeitschrift für angewandte Mathematik und Physik. 2023, 74(6):213.
[103]  Yuan Wenshuo, Ge Bin, Cao Qinghai, Global well-posedness of solutions to a class of double phase parabolic equation with variable exponents. Potential Analysis. https://doi.org/ 10.1007/s11118-023-10077-6.
[104] Cao Qing-Hai, Ge Bin, Zhang Yu-Ting,  The Nehari manifold for double-phase problems with convex and concave nonlinearities. Mathematische Nachrichten. 2023, Accepted,

DOI:

10.1002/mana.202300054.
[105] Ge Bin, Gao Shanshan, On a class of fractional p(.,.)-Laplacian equations in the whole space. Discrete and Continuous Dynamical Systems - Series S. 2023, Accepted. DOI：10.3934/dcdss.2023136.
[106] Ge Bin, Cao Qing-Hai, Ren Hai-Xin, A class of double phase problem without Ambrosetti-Rabinowitz-type growth condition: infinitely many solutions. Topological Methods in Nonlinear Analysis. Accepted.
[107] Zhang Beilei, Ge Bin, Gradient estimates for the double phase problems in the whole space. Electronic Research Archive.  2023,31(12), 7349-7364.
[108] Ge Bin, Yuan Wenshuo, Quasilinear double phase problems with parameter dependent performance on the whole space, Bulletin des Sciences Mathématiques. Accepted.
[109] Ge Bin, Cao Qinghai, Yuan Wenshuo, Infinitely many low- and high-energy solutions for double phase problems with nonstandard growth. Journal of Mathematical Physics.  Accepted.
二、控制及优化
[1] 周一公, 葛斌, 高珊珊, 时变耦合作用下一类离散Winfree模型的同步性分析, 系统科学与数学, 2022, 42(7): 1660-1684.
[2] Lv De-Jing, Ge Bin, Wu Ming-Ze, Reach control problem for a class of convex differential inclusions on simplices. IMA Journal of Mathematical Control and Information, 2022, 39(2): 751-772. http://doi.org/10.1093/imamci/dnac009.
[3] Ge Bin, Zhuge Xiang-Wu, Ren Hai-Xin, Convergence rates of damped inerial dynamics from multi-degree of freedom system. Optimization Letters, 2022, 16(9): 2753-2774. https://doi.org/ 10.1007/s11590-022-01855-z.
[4] Lv De-Jing, Wu Ming-Ze, Ge Bin, Reach control problem for affine multi-agent dynamic systems on simplices by affine feedback. Asian Journal of Control, 2023, 25(1): 335-344. http://doi. org/10.1002/asjc.2773.
[5] Ren Hai-Xin, Ge Bin, Zhuge Xiang-Wu, Fast Convergence of Inertial Gradient Dynamics with Multiscale Aspects. Journal of Optimization Theory and Applications, 2023, 196(5): 461-489.
[6] Song Xue-Wei, Ge Bin, Optimal Control of the Incomplete Boolean Control Networks with Delay, Mathematica Applicata, 2023, 36(03): 780-787.

三、生物数学
[1] Liu Hai-Cheng, Ge Bin, Chen Jia-Qi, Liang Qi-Yuan, Dynamics in diffusive plankton system with time delay and Tissiet functional response. Journal of Applied Mathematics and Computing, 2021, 68(2): 1313-1334.
[2] Liu Hai-Cheng, Ge Bin, Liang Qi-Yuan, Chen Jia-Qi, A delayed semilinear parabolic predator-prey system with habitat complexity and harvesting effects. Journal of Applied Analysis and Computation, 2021, 11(5): 2561-2582.
[3] Liu Hai-Cheng, Ge Bin, Turing instability of periodic solutions for the Gierer-Meinhardt model with cross-diffusion. Chaos Solitons Fractals, 2022, 155: 111752.
[4] Zhong Feng-Yuan, Xu Zi-Cheng, Ge Bin, Hopf bifurcation analysis of a class of abstract delay differential equation. Journal of Nonlinear Modeling and Analysis, 2022, 4(2): 276-289.
[5] Liu Hai-Cheng, Ge Bin, Chen Jia-Qi, Liang Qi-Yuan, A semilinear parabolic predator-prey system with time delay and habitat complexity effect. International Journal of Biomathematics, 2022, 15(2): 2150092.
[6] Liu Hai-Cheng, Ge Bin, Spatiotemporal dynamics in a generalized diffusive population system of natural pinus koraiensis with time delay. CSIAM Transactions on Applied Mathematics, 2022, 3(2): 273-298. DOI: 10.4208/csiam-am.SO-2021-0033
[7] Liu Hai-Cheng, Ge Bin, Liang Qi-Yuan, Chen Jia-Qi, Bifurcation analysis of the cancer virotherapy system with time delay and diffusion, International Journal of Biomathematics, 2022, 15(8): 2250056.
[8] Liu Hai-Cheng, Ge Bin, Shen Ji-Hong, Dynamics of periodic solutions in the Â reaction-diffusion glycolysis model: Mathematical mechanisms of Turing pattern formation, Applied Mathematics and Computation, 2022, 431: 127324.
[9] Liu Hai-Cheng, Yuan Wen-Shuo, Ge Bin, Shen Ji-Hong, Cross-diffusion induced Turing instability of Hopf bifurcating periodic solutions in the reaction-diffusion enzyme reaction model, International Journal of Biomathematics,  17(2024), no. 4, Paper No.2350036.

[10] Feng Guo-Feng, Chen Jia-Qi, Ge Bin, A Class of Natural Pinus Koraiensis Population System with Time Delay and Diffusion Term, International Journal of Biomathematics, 17(2024), no. 2, Paper No.2350019.

[11] Liu Hai-Cheng, Ge Bin, Spatial Turing Patterns of Periodic Solutions for the Brusselator System with Cross-Diffusion-Like Coupling. Internat. J. Bifur. Chaos Appl. Sci. Engrg. 33 (2023), no. 13, Paper No. 2350148.

四、其它(网络结构与食品评估等)
[1] Sun Da-Yang, Liu Yan-Heng, Wang Ai-Min, Ge Bin, Research on Service-oriented Lifetime and Network Density in WSN, PROCEEDINGS OF THE 9TH INTERNATIONAL CONFERENCE FOR YOUNG COMPUTER SCIENTISTS, VOLS 1-5 Pages: 439-444.
[2] Ge Bin, Xu Xing-Jun, The Proof and Application of Determinant Identities, International Journal of Mathematics and Computation, 5 (2009): 89-97.
[3] Sun Dayang, Leung Victor, Qian Zhi-Hong, Liu Yan-Heng, Ge Bin, Beacon deployment strategy for guaranteed localization in wireless sensor networks. Wireless Networks, 22 (2016): 1947-1959.
[4] Jia Li-Jiang, Ge Bin, Liu Li-Li, et al. A series of sequences convergent to Euler’s constant. Journal of Inequalities and Applications, 136 (2018):1-10.
[5] Hou Gang-Ling, Ge Bin, Sun Liang-Liang, Xing Kai-Xin, A study on wine sensory evaluation by the statistical analysis method. Czech Journal of Food Sciences, 38(2020), 1-10.
[6] Zhou S.H., Yao Y., Zhang Y., Ge B., Electromagnetic Particle Algorithm for Beam–Wave Interaction in Traveling Wave Tube of Symmetry. Symmetry, 2022, 14, 2119. DOI: 10.3390/ sym14102119.

荣誉

奖励

Personal Information

Introduction：
Education Background :
Professional Experience :
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Academic Positions and Titles :

Research

Research Fields：
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Teaching

Admission:
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Practical Teaching：

Publications

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指导学生

博士研究生：
（2018--2023）
吕德晶--毕业--沈阳工业大学理学院
（2019-- ）
张蓓蕾--在读--
（2020--）
刘海成--在读--
（2021--）
高珊珊--在读--
赵锦玮--在读--
（2022--）
袁文硕--在读--
（2023--）
刘璐--硕博连读--

硕士研究生：

（2013-2016）
张继春--已毕业--北京景山学校曹妃甸分校

宗盼盼--已毕业--哈尔滨工程大学出版社

（2014-2017）
孙亮亮(2016年度国家奖学金)-已毕业-哈尔滨继红小学
李清华--已毕业--哈尔滨市实验学校

刘丽丽(2016年度国家奖学金)--已毕业--黑龙江省中医药大学药学院

（2015-2018）
崔莹新(2017年度国家奖学金)--已毕业--天津大学应用数学中心读博-山西师范大学数学学院

周一公--已毕业--航空弹药研究院
王鑫--已毕业--招商银行哈尔滨分行

（2016-2019）
耿畅(2018年度国家奖学金)---已毕业--成都飞机工业集团有限责任公司

赵婷婷---已毕业--哈师大附小

（2017-2020）
周康--已毕业--北京万集科技股份有限公司
路建芳(2019年度国家奖学金)--已毕业-- 西安和利时系统工程有限公司
邢凯昕--已毕业-- 中国联合网络通信有限公司北京市分公司

（2018-2021）
桂学霖(2020年度国家奖学金)--已毕业--中国航空工业集团公司西安航空计算技术研究所(631所)
李林--已毕业--北京师范大学天津生态城附属学校

徐子程--已毕业--杭州杏林信息科技有限公司

（2019-2022）
宋雪薇-已毕业--齐齐哈尔实验中学
师博雅-已毕业--江苏苏州市太仓市太仓市第一中学
曹晓峰(2021年度国家奖学金)-已毕业--龙盈智达(北京)科技有限公司
季琳琳-已毕业--上海外高桥造船厂
袁文硕-已毕业--哈工程读博

（2020-2023）
诸葛祥武(2022年度国家奖学金)-在读-- 哈尔滨电机厂有限责任公司
梁琪媛-在读-- 无锡市南师大惠山实验学校
陈佳琪-在读-- 中山市永安中学

（2021-2024）
任海鑫(2023年度国家奖学金)-在读--
韩宁-在读--
刘璐-硕博连读

（2022-2025）
张宇-在读--   曹庆海-在读--
（2023-2026）
韩宇航-在读--   吴建国（休学）--

本科生毕业设计：

崔莹新(哈工程保研)-(2015)
陆晟祺-(2016)
罗来星，刘伟-(2017)
桂学霖(哈工程保研)，李克-(2018）
王新宇(哈工大保研)-(2019)
冉益(哈工大保研)，王紫玲(上海交大保研), 丁蕊(天大保研)，诸葛祥武(哈工程保研)-(2020)
王梦瑶，王世博，黄益(哈工大保研)，郝泽铭(武大保研), 任海鑫(哈工程保研)，张涛-(2021)
刘成宝，许梦笛-(2022)
韩宇航，吴建国-(2023)

本科生学业导师：

刘冠章，查义杰 -(2015-数学系)
冉益，王紫玲, 丁蕊 -(2016-数学系)
薛超，熊铮-(2017-陈赓班)
杨晓亚，张慧菁-(2019-数学系)
邹玲尧-(2020-数学系)
史兆伦,张子昂-(2022级), 陈昭，代金林-(2021级)
孙旭，林凯，王鑫雨-(2019-数学系)--2020年度获得大学生科研训练计划资助

学术期刊任职