Preface
|
1-2 |
| M. U. Akhmet, Creating a chaos in a system with relay |
3-7 |
| M. U. Akhmet, E. Yilmaz, Hopfield-type neural networks systems with piecewise constant argument |
8-14 |
| Gabriella Bognár, Exponential expansion of the solution of a half-linear differential equation
|
15-23 |
| Jan Cermák, The differential equation with a power delay and its numerical discretizations
|
24-32 |
| Alexander Domoshnitsky, Maximum Principles, Boundary Value Problems and Stability for First Order Delay Equations with Oscillating Coefficient |
33-42 |
| Leopold Herrmann, Oscillatory Properties of Almost Periodic Solutions to Second Order Abstract Evolution Equations |
43-52 |
| Tibor Krisztin, On the fundamental solution of a linear delay differential equation |
53-59 |
| Ovidiu Carja, Alina Lazu, Lyapunov pairs for semilinear evolutions |
60-65 |
| Eduardo Liz, Global stability and bifurcations in a delayed discrete population model |
66-80 |
| Lajos Lóczi, Joseph Páez Chávez, Preservation of bifurcations under Runge-Kutta methods |
81-98 |
| Hideaki Matsunaga, Stability Regions for Linear Delay Differential Equations with Four Parameters |
99-107 |
| Bálint Nagy, Bifurcations of a one-loop circadian rhythm model |
108-114 |
| Éva Orbán-Mihálykó, Csaba Mihálykó, Béla G. Lakatos, Application of difference equations in insurance mathematics and process engineering |
115-126 |
| András Rontó, Miklós Rontó,
Successive approximation technique for investigation of solutions of
some linear boundary value problems for functional-differential
equations with special deviation of argument |
127-139 |
| László Simon, On some properties of nonlinear functional parabolic equations |
140-149 |
| Jitsuro Sugie, Asymptotic Stability for Three-Dimensional Nonlinear Systems including a Hamilton System |
150-157 |