[1] Guo, C., Fang, S., He, Y., & Zhang, Y. (2025). Some empirical studies for the applications of fractional G-Brownian motion in finance. Quant. Finance Econ.,9 (1): 1−39.(SCI)
[2] Guo, C., Fang, S., He, Y., & Zhang, Y. (2024). Stochastic calculus for fractional G-Brownian motion and its application to mathematical finance. Markov Processes Relat. Fields, 30(4): 1−48.(SCI)
[3] Guo, C., Fang, S., & He, Y. (2023a). A generalized stochastic process: fractional G-Brownian motion. Methodol. Comput. Appl. Probab., 25(1): 22. (SCI)
[4] Guo, C., Fang, S., & He, Y. (2023b). Derivation and application of some fractional Black-Scholes equations driven by fractional G-Brownian motion. Comput. Econ., 61(4): 1681−1705. (SCI)
[5] Guo, C., & Fang, S. (2021a). Intuitionistic fuzzy calculus based on Einstein operations. Internat. J. Uncertain.Fuzziness Knowledge-Based Systems, 29(1): 145−178. (SCI)
[6] Guo, C., & Fang, S. (2021b). Crank-Nicolson difference scheme for the derivative nonlinear Schrödinger equation with the Riesz space fractional derivative. J. Appl. Anal. Comput.,11(3): 1074−1094. (SCI)
[7] Guo, C., & Fang, S. (2017a). Global existence and pointwise estimates of solutions for the generalized sixth-order Boussinesq equation. Commun. Math. Sci., 15(5): 1457−1487. (SCI)
[8] Guo, C., & Fang, S. (2017b). Planar, solitary, and spiral waves of the Burgers-CGL equations for flames governed by a sequential reaction. J. Math. Phys.,58(10): 101510. (SCI)
[9] Guo, C., & Fang, S. (2017c). Global existence and attractors for the two- dimensi onal Burgers-Ginzburg-Landau equations. J. Nonlinear Sci. Appl.,10(6): 3123−3135. (SCI)
[10] Guo, C., Fang, S., & Guo, B. (2014a). Global smooth solutions of the generalized KS-CGL equations for flames governed by a sequential reaction. Commun. Math. Sci., 12 (8): 1457−1474.(SCI)
[11] Guo, C., Fang, S., & Guo, B. (2014b). Long time behavior of solutions to coupled Burgers-complex Ginzburg-Landau (Burgers-CGL) equations for flames governed by sequential reaction. Appl. Math. Mech. Engl. Ed., 35(4): 515−534.(SCI)
[12] Guo, C., Fang, S., & Guo, B. (2014c). Limit behavior of the solutions for the GKS- CGL equations for flames governed by a sequential reaction. Sci. Sin. Math.,44: 329−348.(中国科学-数学)(SCI)
[13] Guo, C., Fang, S., & Guo, B. (2013). Long time behavior of the solutions for the dissipative modified Zakharov equations for plasmas with a quantum correction. J. Math. Anal. Appl.,403(1):183−192.(SCI)
[14] Guo, C., & Fang, S. (2012a). Optimal decay rates of solutions for a multidimensional generalized Benjamin-Bona-Mahony equation, Nonlinear Anal., 75(7): 3385−3392. (SCI)
[15] Guo, C., & Fang, S. (2012b). Exact traveling wave solutions for two models of phase transitions driven by configurational forces, Dyn. Contin. Discrete Impuls. Syst. Ser.A Math. Anal.,19(1):81−94.
[16] Zhang, Y., Lin, H., Lu, Z., & Guo, C. (2024). Decentralized online portfolio selection with transaction costs, Comput. Econ., doi:10.1007/s10614-024-10822-y.(SCI)
[17] Guan, J., Fang, S., Wang, X., & Guo, C. (2013). Hopf bifurcations of traveling wave solutions for time-dependent Ginzburg-Landau equation for atomic Fermi gases near the BCS-BEC crossover. Commun. Nonlinear. Sci. Numer. Simulat.,18(1):124−135.(SCI)
[18] Fang, S., Guo, C., & Guo, B. (2012). Exact traveling wave solutions of modified Zakharov equations for plasmas with a quantum correction, Acta Math. Sci. (Engl. Ser.), 32B(3):1073−1082.(SCI)