26 citations to https://www.mathnet.ru/eng/rcd600
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Atsushi Nobe, “Exact solutions to SIR epidemic models via integrable discretization”, Journal of Mathematical Physics, 65:7 (2024)
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Peter H. van der Kamp, G. R. W. Quispel, David I. McLaren, “Trees and Superintegrable Lotka–Volterra Families”, Math Phys Anal Geom, 27:4 (2024)
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Peter H. van der Kamp, David I. McLaren, G. R. W. Quispel, “On a Quadratic Poisson Algebra and Integrable Lotka – Volterra Systems with Solutions in Terms of Lambert's $W$ Function”, Regul. Chaot. Dyn., 2024
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G R W Quispel, Benjamin K Tapley, D I McLaren, Peter H van der Kamp, “Linear Darboux polynomials for Lotka–Volterra systems, trees and superintegrable families”, J. Phys. A: Math. Theor., 56:31 (2023), 315201
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Wentong Du, Min Xiao, Jie Ding, Yi Yao, Zhengxin Wang, Xinsong Yang, “Fractional-order PD control at Hopf bifurcation in a delayed predator–prey system with trans-species infectious diseases”, Mathematics and Computers in Simulation, 205 (2023), 414
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C A Evripidou, P Kassotakis, P Vanhaecke, “Morphisms and automorphisms of skew-symmetric Lotka–Volterra systems*”, J. Phys. A: Math. Theor., 55:32 (2022), 325201
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Lazureanu C., “Integrable Deformations and Dynamical Properties of Systems With Constant Population”, Mathematics, 9:12 (2021), 1378
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Lazureanu C., “On the Integrable Deformations of the Maximally Superintegrable Systems”, Symmetry-Basel, 13:6 (2021), 1000
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Bountis T., Zhunussova Zh., Dosmagulova K., Kanellopoulos G., “Integrable and Non-Integrable Lotka-Volterra Systems”, Phys. Lett. A, 402 (2021), 127360
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van der Kamp P.H., MClaren D.I., Quispel G.R.W., “Homogeneous Darboux Polynomials and Generalising Integrable Ode Systems”, J. Comput. Dynam., 8:1 (2021), 1–8