8 thoughts on “ Yang (Infinite Delay) ”

1. Positive periodic solutions for impulsive differential equations with infinite delay and applications to integro‐differential equations. Sebastián Buedo‐Fernández; Teresa Faria; Pages: ; First Published: 20 January

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2. Existence, uniqueness and stability of mild solutions for time-dependent stochastic evolution equations with Poisson jumps and infinite delay Y Ren, Q Zhou, L Chen Journal of optimization theory and applications (2), ,

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3. This technical note is concerned with the problem of H ∞ filtering for a class of time delay nonlinear Hamiltonian systems with wireless network communication. The fading channel phenomenon and sensor saturation in the output measurements are considered. A H ∞ filter model is constructed to solve the issue of state estimation for the Hamiltonian systems with time varying delay in the state.

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4. This paper is concerned with systems of functional differential equations with either finite or infinite delay. We give conditions on the system and on a Liapunov function to ensure that the zero solution is asymptotically stable. Section 2 is devoted to finite delay, Section 3 to infinite delay, and Section 4 .

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5. Y. Yang, S. Ruan and D. Xiao (), Global stability of an age-structured virus dynamics model with Beddington-DeAngelis infection function, Mathematical Biosciences and Engineering 12, S. Ruan and J. Wu (), Reaction-diffusion equations with infinite delay, Canad. Appl. Math.

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6. Lili Wang, and Haiyan Lv, "Extinction in an Impulsive Nonautonomous Lotka-Volterra Competitive System with Discrete Delay and Infinite Delay," IAENG International Journal of Applied Mathematics, vol. 50, no.2, pp, Nontrivial On-site Soliton Solutions for Stationary Cubic-Quintic Discrete Nonlinear Schrodinger Equation.

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7. BUG fix suggestion: when binlog_group_commit_sync_delay is set to 1~9, the "delta" should be set to 1 or binlog_group_commit_sync_delay [8 Mar ] Umesh Shastry Hello Yang Lyn, Thank you for the report and test case.

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8. We here apply the approach in Kaplan and Yorke () for a differential equation with discrete delay to the distributed delay differential equation. American Institute of Mathematical Sciences.

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