Results 1 to 10 of about 92 (90)
Semi-Hyers-Ulam-Rassias stability for an integro-differential equation of order đ
The Laplace transform method is applied in this article to study the semi-Hyers-Ulam-Rassias stability of a Volterra integro-differential equation of order n, with convolution-type kernel.
Inoan Daniela, Marian Daniela
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Absolute Stability of Neutral Systems with Lurie Type Nonlinearity
The paper studies absolute stability of neutral differential nonlinear ...
DiblĂk Josef +4 more
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In this article, we develop a continuous periodic switching model depicting Wolbachia infection frequency dynamics in mosquito populations by releasing Wolbachia-infected mosquitoes, which is different from the discrete modeling efforts in the literature.
Shi Yantao, Zheng Bo
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Mean square exponential stability of stochastic function differential equations in the G-framework
This research focuses on the stochastic functional differential equations driven by G-Brownian motion (G-SFDEs) with infinite delay. It is proved that the trivial solution of a G-SFDE with infinite delay is exponentially stable in mean square. An example
Li Guangjie, Hu Zhipei
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Shehu Integral Transform and Hyers-Ulam Stability of nth order Linear Differential Equations
In this paper, we establish the Shehu transform expression for homogeneous and non-homogeneous linear differential equations. With the help of this new integral transform, we solve higher order linear differential equations in the Shehu sense.
Vediyappan Govindan +5 more
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Overf the last few years, by utilizing Mawhinâs continuation theorem of coincidence degree theory and Lyapunov functional, many scholars have been concerned with the global asymptotical stability of positive periodic solutions for the non-linear ...
Han Sufang +4 more
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Exploration on dynamics in a discrete predatorâprey competitive model involving feedback controls
In this work, we set up a new discrete predatorâprey competitive model with time-varying delays and feedback controls. By virtue of the difference inequality knowledge, a sufficient condition which guarantees the permanence of the established discrete ...
Changjin Xu +4 more
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Global stability of a distributed delayed viral model with general incidence rate
In this paper, we discussed a infinitely distributed delayed viral infection model with nonlinear immune response and general incidence rate. We proved the existence and uniqueness of the equilibria.
Ăvila-Vales Eric +2 more
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Analysis and numerical simulations of fractional order Vallis system
This paper represents a non-integer-order Vallis systems in which we applied the GrĂźnwald-Letnikov tactics with Binomial coefficients in order to realize the numerical simulations to a set of equations.
Zain Ul Abadin Zafar +4 more
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Uniform practical stability in terms of two measures with effect of delay at the time of impulses
In this paper, some sufficient conditions for uniform practical stability of impulsive functional differential equations in terms of two measures with effect of delay at the time of impulses are obtained by using piecewise continuous Lyapunov functions ...
Singh Palwinder +2 more
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