Buch, Englisch, Band 94, 263 Seiten, Previously published in hardcover, Format (B × H): 155 mm x 235 mm, Gewicht: 4277 g
Buch, Englisch, Band 94, 263 Seiten, Previously published in hardcover, Format (B × H): 155 mm x 235 mm, Gewicht: 4277 g
Reihe: Springer Proceedings in Mathematics & Statistics
ISBN: 978-3-319-37867-1
Verlag: Springer International Publishing
Delay differential and difference equations serve as models for a range of processes in biology, physics, engineering and control theory. In this volume, the participants of the International Conference on Delay Differential and Difference Equations and Applications, Balatonfüred, Hungary, July 15-19, 2013 present recent research in this quickly-evolving field. The papers relate to the existence, asymptotic and oscillatory properties of the solutions; stability theory; numerical approximations; and applications to real world phenomena using deterministic and stochastic discrete and continuous dynamical systems.
Zielgruppe
Research
Autoren/Hrsg.
Fachgebiete
Weitere Infos & Material
On Necessary and Sufficient Conditions for Preserving Convergence Rates to Equilibrium in Deterministically and Stochastically Perturbed Differential Equations with Regularly Varying Nonlinearity.- Comparison Theorems for Second Order Functional Differential Equations.- Analysis of Qualitative Dynamic Properties of Positive Polynomial Systems using Transformations.- Almost Oscillatory Solutions of Second Order Difference Equations of Neutral Type.- Uniform Weak Disconjugacy and Principal Solutions for Linear Hamiltonian Systems.- Stability Criteria for Delay Differential Equations.- Analyticity of Solutions of a Differential Equation with a Threshold Delay.- Application of Advanced Integro-Differential Equations in Insurance Mathematics and Process Engineering.- Stability and Control of Systems with Propagation.- Discrete Itô Formula for Delay Stochastic Difference Equations with Multiple Noises.- On Semilinear Hyperbolic Functional Equations.- A Fast Parallel Algorithm for Delay Partial Differential Equations Modeling the Cell Cycle in Cell Lines Derived from Human Tumors.
