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Communications in Difference Equations
Communications in Difference Equations
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absorbing
advanced difference equations research
Asymptotic Stability
attractor
bifurcation analysis
Category=PBKJ
condition
delay difference systems
Difference Equations
discrete dynamical systems
dissipativity
eq_isMigrated=1
eq_isMigrated=2
eq_nobargain
Follow
Generalized Zeros
global
Holds
IJ
Impulsive Systems
invariant set theory
Lie Group Symmetries
Lim Inf
NAM
National Academy
nonautonomous
Nonautonomous Difference Equation
Nonautonomous Systems
nonoscillatory
Nonoscillatory Solution
Ordinary Differential Equations
Oscillation Criterion
Oscillation Theory
population modelling
poznan
Poznan University Of Technology
PULLBACK ATTRACTORS
set
solution
stochastic processes
Sturm Liouville Difference Equation
Sturm Liouville Equation
Sys-
T1
Unbounded Solution
Unstable
Product details
- ISBN 9789056996888
- Weight: 957g
- Dimensions: 156 x 234mm
- Publication Date: 06 Jul 2000
- Publisher: Taylor & Francis Ltd
- Publication City/Country: GB
- Product Form: Hardback
This collection of carefully refereed and edited papers were originally presented at the Fourth International Conference on Difference Equations held in Poznan, Poland. Contributions were from a diverse group of researchers from several countries and featured discussions on the theory of difference equations, open problems and conjectures, as well as related applications. Whether new to the area of research, or a veteran, this volume will be a valuable resource on the recent advances in the field of difference equations.
S. Elaydi, Trinity University, San Antonio, Texas, USA. G. Ladas, University of Rhode Island, Kingston, USA. J. Popendat and J. Rakowski, Poznan University of Technology, Poland.
Communications in Difference Equations
€303.80
