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Immune Modulation in the Tumor Microenvironment: Bifurcation Analysis of Cancer-CTL-Monocyte Dynamics. [PDF]
Bull Math BiolHernandez-Lopez E, Milne R, Wang X.
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Chaos, Solitons and Fractals, 2020
This article aims to investigate the points of equilibrium and the associated convergence basins in the restricted problem with two primaries, with a modified gravitational potential.
Euaggelos Zotos, Elbaz I Abouelmagd
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This article aims to investigate the points of equilibrium and the associated convergence basins in the restricted problem with two primaries, with a modified gravitational potential.
Euaggelos Zotos, Elbaz I Abouelmagd
exaly +2 more sources
Tambov University Reports. Series: Natural and Technical Sciences, 2019
We present a random version of a theorem on equilibrium points for two parametrized multivalued maps satisfying a joint Caristi type condition.
Valeri Obukhovskii +2 more
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We present a random version of a theorem on equilibrium points for two parametrized multivalued maps satisfying a joint Caristi type condition.
Valeri Obukhovskii +2 more
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Neural Networks, 2023
This paper investigates the coexistence and local stability of multiple equilibrium points for a class of competitive neural networks with sigmoidal activation functions and time-varying delays, in which fractional-order derivative and state-dependent ...
Zhongwen Wu, X. Nie, Boqiang Cao
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This paper investigates the coexistence and local stability of multiple equilibrium points for a class of competitive neural networks with sigmoidal activation functions and time-varying delays, in which fractional-order derivative and state-dependent ...
Zhongwen Wu, X. Nie, Boqiang Cao
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Equilibrium Points of Heterogeneous Small Body in Finite Element Method
Monthly notices of the Royal Astronomical Society, 2023This paper presents a finite element method to search for equilibrium points around a heterogeneous small body, which degenerates from the full two-body problem in finite element form.
T. Wen, Xiangyuan Zeng
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Effect of Moon perturbation on the energy curves and equilibrium points in the Sun–Earth–Moon system
, 2021In this paper, we have considered that the Moon motion around the Earth is a source of a perturbation for the infinitesimal body motion in the Sun–Earth system. The perturbation effect is analyzed by using the Sun–Earth–Moon bi–circular model (BCM).
A. Pal, Elbaz I. Abouelmagd, Ram Kishor
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Equilibrium Points of Bimatrix Games
Journal of the Society for Industrial and Applied Mathematics, 1964An algebraic proof is given of the existence of equilibrium points for bimatrix (or two-person, non-zero-sum) games. The proof is constructive, leading to an efficient scheme for computing an equilibrium point. In a nondegenerate case, the number of equilibrium points is finite and odd. The proof is valid for any ordered field.
Lemke, C. E., Howson, J. T. jun.
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On the existence of Nash equilibrium points
Journal of the Australian Mathematical Society, 1979AbstractThe existence of Nash equilibrium points of game between n players has been established under the conditions dual to known ones.
Tarafdar, E., Husain, T.
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Multi-scroll hidden attractors with two stable equilibrium points.
Chaos, 2019Multiscroll hidden attractors have attracted extensive research interest in recent years. However, the previously reported multiscroll hidden attractors belong to only one category of hidden attractors, namely, the hidden attractors without equilibrium ...
Quanli Deng, Chunhua Wang
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