Linear fractional differential equations in bank resource allocation and financial risk management model

[1] Cai, G., Zhang, Z., Feng, G., & Chen, Q. Delay feedback impulsive control of a time-delay nonlinear complex financial networks. Indian Journal of Physics., 2019; 93(9): 1181–1186. CaiG. ZhangZ. FengG. ChenQ. Delay feedback impulsive control of a time-delay nonlinear complex financial networks Indian Journal of Physics 2019 93 9 1181 1186 Search in Google Scholar

[2] Marian, D., Ciplea, S. A., & Lungu, N. Ulam-Hyers stability of a parabolic partial differential equation. Demonstratio Mathematica., 2019; 52(1): 475–481. MarianD. CipleaS. A. LunguN. Ulam-Hyers stability of a parabolic partial differential equation Demonstratio Mathematica 2019 52 1 475 481 Search in Google Scholar

[3] Aghili, A. Complete Solution For The Time Fractional Diffusion Problem With Mixed Boundary Conditions by Operational Method. Applied Mathematics and Nonlinear Sciences., 2020; 6(1): 9–20. AghiliA. Complete Solution For The Time Fractional Diffusion Problem With Mixed Boundary Conditions by Operational Method Applied Mathematics and Nonlinear Sciences 2020 6 1 9 20 Search in Google Scholar

[4] Vanli, A., Ünal, I. & Özdemir, D. Normal complex contact metric manifolds admitting a semi symmetric metric connection. Applied Mathematics and Nonlinear Sciences., 2020; 5(2): 49–66. VanliA. ÜnalI. ÖzdemirD. Normal complex contact metric manifolds admitting a semi symmetric metric connection Applied Mathematics and Nonlinear Sciences 2020 5 2 49 66 Search in Google Scholar

[5] Sanchez, F., Calvo, J. G., Segura, E., & Feng, Z. A partial differential equation model with age-structure and nonlinear recidivism: Conditions for a backward bifurcation and a general numerical implementation. Computers & Mathematics with Applications., 2019; 78(12): 3916–3930. SanchezF. CalvoJ. G. SeguraE. FengZ. A partial differential equation model with age-structure and nonlinear recidivism: Conditions for a backward bifurcation and a general numerical implementation Computers & Mathematics with Applications 2019 78 12 3916 3930 Search in Google Scholar

[6] Danjuma, T., Chinwenyi, H. C., & Tyokyaa, R. K. OPTIMAL INVESTMENT STRATEGY AND CAPITAL MANAGEMENT IN A BANK UNDER STOCHASTIC INTEREST RATE AND STOCHASTIC VOLATILITY. FUDMA JOURNAL OF SCIENCES., 2020; 4(1): 528–538. DanjumaT. ChinwenyiH. C. TyokyaaR. K. OPTIMAL INVESTMENT STRATEGY AND CAPITAL MANAGEMENT IN A BANK UNDER STOCHASTIC INTEREST RATE AND STOCHASTIC VOLATILITY FUDMA JOURNAL OF SCIENCES 2020 4 1 528 538 Search in Google Scholar

[7] Li, W. Y., Guo, H. Y., Liang, J., & Brahim, A. B. The valuation of multi-counterparties CDS with credit rating migration. Applied Mathematics-A Journal of Chinese Universities., 2020; 35(4): 379–391. LiW. Y. GuoH. Y. LiangJ. BrahimA. B. The valuation of multi-counterparties CDS with credit rating migration Applied Mathematics-A Journal of Chinese Universities 2020 35 4 379 391 Search in Google Scholar

[8] Khallout, R., & Chala, A. A risk-sensitive stochastic maximum principle for fully coupled forward-backward stochastic differential equations with applications. Asian Journal of Control., 2020;22(3): 1360–1371. KhalloutR. ChalaA. A risk-sensitive stochastic maximum principle for fully coupled forward-backward stochastic differential equations with applications Asian Journal of Control 2020 22 3 1360 1371 Search in Google Scholar

[9] Calmès, C., & Théoret, R. The impact of universal banking on macroeconomic dynamics: A nonlinear local projection approach. Borsa Istanbul Review., 2020; 20(2): 153–171. CalmèsC. ThéoretR. The impact of universal banking on macroeconomic dynamics: A nonlinear local projection approach Borsa Istanbul Review 2020 20 2 153 171 Search in Google Scholar

[10] Bidyuk, P. I., & Sineglazov, V. M. ADAPTIVE MODELING AND FORECASTING OF NONLINEAR NONSTATIONARY PROCESSES. Electronics and Control Systems., 2020; 1(63): 16–31. BidyukP. I. SineglazovV. M. ADAPTIVE MODELING AND FORECASTING OF NONLINEAR NONSTATIONARY PROCESSES Electronics and Control Systems 2020 1 63 16 31 Search in Google Scholar

[11] Li, M. R., Miao, D. W. C., Chiang-Lin, T. J., & Lee, Y. S. Modelling DAX by applying parabola approximation method. International Journal of Computing Science and Mathematics., 2019; 10(6): 566–579. LiM. R. MiaoD. W. C. Chiang-LinT. J. LeeY. S. Modelling DAX by applying parabola approximation method International Journal of Computing Science and Mathematics 2019 10 6 566 579 Search in Google Scholar

[12] Kacimov, A. R., Al-Maktoumi, A., & Šimůnek, J. Water table rise in urban shallow aquifer with vertically-heterogeneous soils: Girinskii's potential revisited. Hydrological Sciences Journal., 2021; 66(5): 795–808. KacimovA. R. Al-MaktoumiA. ŠimůnekJ. Water table rise in urban shallow aquifer with vertically-heterogeneous soils: Girinskii's potential revisited Hydrological Sciences Journal 2021 66 5 795 808 Search in Google Scholar