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
  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), ,
  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.
  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 .
  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.
  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.
  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.
  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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