A H O AHO シリーズツーリングシステム AHO TOOLING SYSTEM 213

While Theorem 1.1 illustrates how variable delay can complicate solution behav- ior, we emphasize that the feedback function f in Theorem 1.1 is only nonincreasing, rather than

A monotone iteration scheme for traveling waves based on ordered upper and lower solutions is derived for a class of nonlocal dispersal system with delay.. Such system can be used

Yang, Complete blow-up for degenerate semilinear parabolic equations, Journal of Computational and Applied Mathematics 113 (2000), no.. Xie, Blow-up for degenerate parabolic

We present sufficient conditions for the existence of solutions to Neu- mann and periodic boundary-value problems for some class of quasilinear ordinary differential equations.. We

The study of the eigenvalue problem when the nonlinear term is placed in the equation, that is when one considers a quasilinear problem of the form −∆ p u = λ|u| p−2 u with

If a natural Hamiltonian H admits maximal nonregular separation on the sub- manifold L N = 0 in a given orthogonal coordinate system, then the system is separable with a side

For further analysis of the effects of seasonality, three chaotic attractors as well as a Poincar´e section the Poincar´e section is a classical technique for analyzing dynamic

Theorem 3.5 can be applied to determine the Poincar´ e-Liapunov first integral, Reeb inverse integrating factor and Liapunov constants for the case when the polynomial