[1]مرادیان، محسن؛ شعبانی فرد، علیرضا و کلانتری فتح الله. (۱۳۹۳). تاثیر بهکارگیری فناوری اطلاعات بر توسعه و توانمندی منابع انسانی دانشگاههای افسری آجا. فصلنامه علوم و فنون نظامی، 10 (۳۰).
[2]مرادیان، محسن؛ مومنی فرد، حسین و پرتوی، محمد تقی. (۱۳۹۴). کاربردهای دادهکاوی در تصمیمگیری فرماندهان و مدیران نظامی. فصلنامه علون و فنون نظامی، 11(۳۱).
[3] Alidousti, J. , & Ghahfarokhi, M. M. (2019). Stability and bifurcation for time delay fractional predator prey system by incorporating the dispersal of prey. Applied Mathematical Modelling, 72, 385-402.
[4] Atkinson, M. P. , Gutfraind, A. , & Kress, M. (2012). When do armed revolts succeed: lessons from Lanchester theory?. Journal of the Operational Research Society, 63(10), 1363-1373.
[5] Biranvand, N. , Vahidi, A. R. , & Babolian, E. (2021). An improved model along with a spectral numerical simulation for fractional predator–prey interactions. Engineering with Computers, 1-14.
[6] Coulson, S. G. (2019). Lanchester modelling of intelligence in combat. IMA Journal of Management Mathematics, 30(2), 149-164.
[7] Dang, Q. A. , & Hoang, M. T. (2019). Nonstandard finite difference schemes for a general predator–prey system. Journal of Computational Science, 36, 101015.
[8] Das, S. , & Gupta, P. K. (2011). A mathematical model on fractional Lotka–Volterra equations. Journal of Theoretical Biology, 277(1), 1-6.
[9] Dehghan, M. , & Sabouri, M. (2013). A Legendre spectral element method on a large spatial domain to solve the predator–prey system modeling interacting populations. Applied Mathematical Modelling, 37(3), 1028-1038.
[10] Deitchman, S. J. (1962). A Lanchester model of guerrilla warfare. Operations Research, 10(6), 818-827.
[11] Diethelm, K. , & Freed, A. D. (1998). The FracPECE subroutine for the numerical solution of differential equations of fractional order. Forschung und wissenschaftliches Rechnen, 1999, 57-71.
[12] Diethelm, K. , Ford, N. J. , & Freed, A. D. (2002). A predictor-corrector approach for the numerical solution of fractional differential equations. Nonlinear Dynamics, 29(1), 3-22.
[13] Diethelm, K. , Ford, N. J. , & Freed, A. D. (2004). Detailed error analysis for a fractional Adams method. Numerical algorithms, 36(1), 31-52.
[14] Doha, E. H. , Bhrawy, A. H. , & Ezz-Eldien, S. S. (2011). A Chebyshev spectral method based on operational matrix for initial and boundary value problems of fractional order. Computers & Mathematics with Applications, 62(5), 2364-2373.
[15] Doha, E. H. , Bhrawy, A. H. , & Ezz-Eldien, S. S. (2012). A new Jacobi operational matrix: an application for solving fractional differential equations. Applied Mathematical Modelling, 36(10), 4931-4943.
[16] Du, M. , Wang, Z. , & Hu, H. (2013). Measuring memory with the order of fractional derivative. Scientific reports, 3(1), 1-3.
[17] Galeone, L. , & Garrappa, R. (2008). Fractional adams–moulton methods. Mathematics and Computers in Simulation, 79(4), 1358-1367.
[18] Garrappa, R. (2009). On some explicit Adams multistep methods for fractional differential equations. Journal of computational and applied mathematics, 229(2), 392-399.
[19] Ghanbari, B. , & Djilali, S. (2020). Mathematical analysis of a fractional-order predator-prey model with prey social behavior and infection developed in predator population. Chaos, Solitons & Fractals, 138, 109960.
[20] Ghanbari, B. , Günerhan, H. , & Srivastava, H. M. (2020). An application of the Atangana-Baleanu fractional derivative in mathematical biology: A three-species predator-prey model. Chaos, Solitons & Fractals, 138, 109910.
[21] González, E. , & Villena, M. (2011). Spatial lanchester models. European Journal of Operational Research, 210(3), 706-715.
[22] Hajimohammadi, Z. , Baharifard, F. , Ghodsi, A. , & Parand, K. (2021). Fractional Chebyshev deep neural network (FCDNN) for solving differential models. Chaos, Solitons & Fractals, 153, 111530.
[23] Hartley III, D. S. , & Helmbold, R. L. (1995). Validating Lanchester's square law and other attrition models. Naval Research Logistics (NRL), 42(4), 609-633.
[24] Heymans, N. , & Podlubny, I. (2006). Physical interpretation of initial conditions for fractional differential equations with Riemann-Liouville fractional derivatives. Rheologica Acta, 45(5), 765-771.
[25] Homer-Dixon, T. F. (1987). A common misapplication of the Lanchester square law: a research note. International Security, 12(1), 135-139.
[26] Jafari, H. , Ganji, R. M. , Nkomo, N. S. , & Lv, Y. P. (2021). A numerical study of fractional order population dynamics model. Results in Physics, 27, 104456.
[27] Kamimura, A. , Burani, G. F. , & França, H. M. (2011). The economic system seen as a living system: a Lotka-Volterra framework. Emergence: Complexity and Organization, 13(3), 80.
[28] Keane, T. (2011). Combat modelling with partial differential equations. Applied Mathematical Modelling, 35(6), 2723-2735.
[29] Kress, M. (2020). Lanchester models for irregular warfare. Mathematics, 8(5), 737.
[30] Kress, M. , Caulkins, J. P. , Feichtinger, G. , Grass, D. , & Seidl, A. (2018). Lanchester model for three-way combat. European Journal of Operational Research, 264(1), 46-54.
[31] Kumar, S. , Kumar, R. , Agarwal, R. P. , & Samet, B. (2020). A study of fractional Lotka‐Volterra population model using Haar wavelet and Adams‐Bashforth‐Moulton methods. Mathematical Methods in the Applied Sciences, 43(8), 5564-5578.
[32] Kumar, A. , & Kumar, S. (2022). A study on eco-epidemiological model with fractional operators. Chaos, Solitons & Fractals, 156, 111697.
[33] Lanchester, F. W. (1956). Mathematics in warfare. The world of mathematics, 4(Part XX), 2138-2157.
[34] Lepingwell, J. W. (1987). The laws of combat?: Lanchester reexamined. International Security, 12(1), 89-134.
[35] Li, C. , & Tao, C. (2009). On the fractional Adams method. Computers & Mathematics with Applications, 58(8), 1573-1588.
[36] Marshall, J. (2009). Wargaming for Leaders: Strategic Decision-Making from the Battlefield to the Boardroom. Financial Executive, 25(1), 13-14.
[37] Mason, R. C. (2018). Wargaming: its history and future. The International Journal of Intelligence, Security, and Public Affairs, 20(2), 77-101.
[38] Miller, K. S. , & Ross, B. (1993). An introduction to the fractional calculus and fractional differential equations. Wiley.
[39] Owolabi, K. M. (2021). Numerical approach to chaotic pattern formation in diffusive predator–prey system with Caputo fractional operator. Numerical Methods for Partial Differential Equations, 37(1), 131-151.
[40] Pakniyat, A. , Parand, K. , & Jani, M. (2021). Least squares support vector regression for differential equations on unbounded domains. Chaos, Solitons & Fractals, 151, 111232.
[41] Pang, G. , Lu, L. , & Karniadakis, G. E. (2019). fPINNs: Fractional physics-informed neural networks. SIAM Journal on Scientific Computing, 41(4), A2603-A2626.
[42] Perla, P. P. (1990). The art of wargaming: A guide for professionals and hobbyists. Naval Institute Press.
[43] Pitolli, F. (2018). A fractional B-spline collocation method for the numerical solution of fractional predator-prey models. Fractal and Fractional, 2(1), 13.
[44] Protopopescu, V. , Santoro, R. T. , & Dockery, J. (1989). Combat modeling with partial differential equations. European Journal of Operational Research, 38(2), 178-183.
[45] Renganathan, K. , Ananthaswamy, V. , & Narmatha, S. (2021). Mathematical analysis of prey predator system with immigrant prey using a new approach to Homotopy perturbation method. Materials Today: Proceedings, 37, 1183-1189.
[46] Ross, B. (1975). A brief history and exposition of the fundamental theory of fractional calculus. Fractional calculus and its applications, 1-36.
[47] Saadatmandi, A. , & Dehghan, M. (2010). A new operational matrix for solving fractional-order differential equations. Computers & mathematics with applications, 59(3), 1326-1336.
[48] Spradlin, C. , & Spradlin, G. (2007). Lanchester’s equations in three dimensions. Computers & Mathematics with Applications, 53(7), 999-1011.
[49] Tarasov, V. E. (2009). Differential equations with fractional derivative and universal map with memory. Journal of Physics A: Mathematical and Theoretical, 42(46), 465102.
[50] Taylor, J. G. (1983). Lanchester models of warfare, military applications section. Operations Research Society of America, Baltimore, Md.
[51] Taylor, J. G. , & Brown, G. G. (1976). Canonical methods in the solution of variable-coefficient Lanchester-type equations of modern warfare. Operations research, 24(1), 44-69.
[52] Teodoro, G. S. , Machado, J. T. , & De Oliveira, E. C. (2019). A review of definitions of fractional derivatives and other operators. Journal of Computational Physics, 388, 195-208.
[53] Turnitsa, C. , Blais, C. , & Tolk, A. (Eds.). (2021). Simulation and Wargaming. Wiley.
[54] Tyutyunov, Y. V. , & Titova, L. I. (2020). From Lotka–Volterra to Arditi–Ginzburg: 90 years of evolving trophic functions. Biology Bulletin Reviews, 10(3), 167-185.
[55] Zabidi, N. A. , Abdul Majid, Z. , Kilicman, A. , & Rabiei, F. (2020). Numerical Solutions of Fractional Differential Equations by Using Fractional Explicit Adams Method. Mathematics, 8(10), 1675.