硕士生导师
所在单位：数学与统计学院
性别：女
在职信息：在职
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23. Guofeng Che*, Haibo Chen, Existence and multiplicity of positive solutions for Kirchhoff-Schrödinger-Poisson system with critical growth, Revista de la Real Academia de Ciencias Exactas, Físicas y Naturales. Serie A. Matemáticas. 114 (2) (2020) 78. (SCI).
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22. Guofeng Che*, Haibo Chen, Existence and concentration result for Kirchhoff equations with critical exponent and Hartree nonlinearity, Journal of Applied Analysis and Computation. 10(5) (2020) 2121-2144. (SCI).
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21. Guofeng Che*, Haibo Chen, Existence and multiplicity of solutions for Kirchhoff- Schrödinger -Poisson system with concave and convex nonlinearities, Journal of the Korean Mathematical Society, 57(6) (2020) 1551-1571. (SCI).
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20. Guofeng Che*, Haibo Chen, Infinitely many solutions for the Klein–Gordon equation with sublinear nonlinearity coupled with Born–Infeld theory, Bulletin of the Iranian Mathematical Society. 46 (2020) 1083-1100. (SCI).
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19. Guofeng Che*, Hongxia Shi, Zewei Wang, Existence and concentration of positive ground states for a 1-Laplacian problem in RN, Applied Mathematics Letters. 100 (2020) 106045. (SCI).
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18. Guofeng Che, Haibo Chen, Tsung-fang Wu, Existence and multiplicity of positive solutions for fractional Laplacian systems with nonlinear coupling, Journal of Mathematical Physics. 60 (2019) 081511. (SCI).
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17. Yu Su, Haibo Chen, Senli Liu, Guofeng Che*, Ground state solution of p-Laplacian equation with finite many critical nonlinearities, Complex Variables and Elliptic Equations. DOI: 10.1080/17476933.2020.1720005. (2020) (SCI).
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16. Guofeng Che, Haibo Chen, Existence and asymptotic behavior of positive ground state solutions for coupled nonlinear fractional Kirchhoff-type systems, Computers and Mathematics with Applications.77 (2019) 173-188. (SCI).
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15. Guofeng Che, Chen Chen*, Hongxia Shi, Ground state of semilinear elliptic systems with sum of periodic and Hardy potentials, Complex Variables and Elliptic Equations. 65(3) (2020) 381-408. (SCI).
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14. Guofeng Che, Haibo Chen, Multiple solutions for the Schrodinger equations with sign-changing potential and Hartree nonlinearity, Applied Mathematics Letters. 81 (2018) 21–26. (SCI).
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