College of Science-Northwest A&F University
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Bianxia Yang

     

510c4ee7d0004d798312454556394db9.pngBianxia Yang, Ph.D, associate professor, Department of Information and Computational

Sciences, College of Sciences, Northwest A&F University

Sex: Female

Nationality: Chinese

Address: No. 22 Xinong Road, Yangling, Shaanxi 712100, P.R. China

Tel: 029-87092226

E-mail: yanglina7765309@163.com

Education Background

Ÿ 2014-2015  One year Joint Ph.D. Program in Pure Mathematics, College of Mathematics and Statistics, University of Texas-Pan American, McAllen, U.S.A

Ÿ 2012-2014  Ph.D. candidate for Pure Mathematics, College of Mathematics and Statistics Lanzhou University, Lanzhou, P.R. China

Ÿ 2009-2012  M.S. degree in Pure Mathematics, College of Mathematics and Information Science, Northwest Normal University, Lanzhou, P.R. China

Ÿ 2005-2009  B.S. degree in Mathematics and Applied Mathematics, College of Mathematics and Information Science, Northwest Normal University, Lanzhou, P.R. China

Employment Experience

Ÿ Jan., 2020-present   Associate Professor, Chair, Department of Information and Computational Sciences, College of Sciences, Northwest A&F University, Yangling, P.R. China

Ÿ Mar.,  2012-Dec., 2019  Lecturer, Department of Information Science, College of Sciences, Northwest A&F University, Yangling, P.R. China

Research Interests

My research focuses on the spectral theory of non-local operators, nonlinear functional analysis. I also studied the qualitative properties of solutions for the elliptic partial differential equation.

Courses Offered

Ÿ Functional Analysis

Ÿ Ordinary Differential Equations

Ÿ Partial Differential Equations

Ÿ Nonlinear Functional Analysis

Ÿ Linear Algebra

Research Projects

Ÿ 2022  The project supported by National Science Foundation of China for Distinguished Young Scholars

Ÿ 2020    The project supported by National Science Foundation of Shaanxi Province for

Distinguished Young Scholars

Ÿ 2021  Teaching Reform and Research Program for postgraduates, Northwest A&F University

Ÿ 2019  Teaching Reform and Research Program for undergraduates, Northwest A&F University

Publications

[1]Bianxia Yang*, Shanshan Gu & Guowei Dai. Existence and multiplicity for HAMILTON-JACOBI-BELLMAN equation[J].  Communications on Pure and Applied Analysis , 2021, 20(11): 3751-3777.

[2]Bianxia Yang*. Spectrum and constant sign solutions for a fractional Laplace problem with sign-changing weight[J].  J. Math. Anal. Appl. , 2020, 483: 123528, 25pages.

[3] Bianxia Yang, Hongrui Sun & Zhaosheng Feng*. Unilateral global bifurcation, half-linear eigenvalues and constant sign solutions for a fractional laplace problem[J].  Int. J. Bifurcation and Chaos , 2017, 27(1): 1750015, 14 pages.

[4]Bianxia Yang, Hongrui Sun & Zhaosheng Feng*. Eigenvalue, unilateral global bifurcation and constant sign solutions for a fractional Laplace problem[J].  Int. J. Bifurcation and Chaos , 2015, 25(13): 1550183, 17 pages.

[5]Bianxia Yang*, Ruyun Ma & Chenghua Gao, Positive periodic solutions of delayed differential equations,  Appl. Math. Comput. , 2011, 218(8): 4538-4545.

[6[ Bianxia Yang*. Existence and multiplicity of positive periodic solutions for first-order singular systems with impulse effects[J]. Electron. J. Differ. Equations , 2013, 2013(123):1-9.

[7[ Bianxia Yang*. Bifurcation from infinity and nodal solutions of quasilinear elliptic differential equations[J]. Electron. J. Differ. Equations , 2014 (13):1-6.

[8] Bianxia Yang, Hongrui Sun*. Existence of solution for a fractional differential inclusions via nonsmooth critical point theory[J].  Korean J. Math. , 2015, 23(4): 537-555.

[9]Ruyun Ma*, Bianxia Yang & Zhenyan Wang. Positive periodic solutions of first-order delay differential equations with impulses[J]. Appl. Math. Comput. ,2013, 219(11): 6074-6083.

[10]Guowei Dai*, Haiyan Wang & Bianxia yang. Global bifurcation and positive solution for a class of fully nonlinear problems[J].  Comput. Math. Appl. , 2015, 69(8):771-776.

[11]Guowei Dai*, Bianxia yang. Positive Answer to Berestycki’s Open Problem on the Unit Ball[J].  Adv. Nonlinear Stud. , 2016, 16 (4):3-12.