CHAOS 2012 - 5th Chaotic Modeling and Simulation International Conference

Website www.cmsim.org | Edit Freely

Category CHAOS 2012

Deadline: March 30, 2012 | Date: May 18, 2012-May 19, 2012

Venue/Country: Athens, Greece

Updated: 2011-09-15 14:42:19 (GMT+9)

Call For Papers - CFP

Key Note Presentations on the main topics of the Conference selected by the Program Committee;

Contributed papers or posters proposed by authors;

Special Sessions proposed by people working in a special topic of the Chaotic field and accepted by the Program Committee

Every Special Session includes 4-6 presentations.

The session organizer is responsible for the selection and the review process of the papers of his session.

The topics proposed for the Conference Chaos2012 include but are not limited to:

1. Chaos and Nonlinear Dynamics

Nonlinear dynamics of continuous, discontinuous and hybrid systems

Nonlinear dynamics and chaos in engineering applications

Qualitative and quantitative analysis of nonlinear dynamic systems

Synchronization and control of dynamical systems

Classical Deterministic Chaos

Dynamical processes: theory and applications

Complex dynamical systems

Extremes in Chaotic Systems

Differential equations and new transforms applications

Nonlinear fractional partial differential equations

Integral equations and applications

Topological dynamics

Asymptotic Methods

Numerical and geometrical methods in nonlinear dynamics

Computational Aspects

Computer aided symbolic methods in dynamics

Symmetries and perturbation methods

Chaos: critical behavior and universality

Liapunov functions

Phase diagrams

Bifurcation theory

Analysis of bifurcations and chaos

Hopf Bifurcation, sequence of period-doubling bifurcations and chaos

Chaotic models and attractors (Logistic, H?non, Lorenz, R?ssler,...)

Chaotic network dynamics

Fractals

2. Stochastic Chaos

Stochastic Chaos versus Deterministic

Bifurcation to stochastic chaos

Stochastic global bifurcation in perturbed Hamiltonian systems

Stochastic chaos in Fokker-Planck equations

Stochastic chaos and its control

Bifurcation and Chaotic Analysis of Stochastic Duffing System

Stochastic chaos: an analogue of quantum chaos

Heterogeneity and stochastic chaos in stock markets

Stochastic chaos in Ecology

The transition from deterministic chaos to a stochastic process

Chaotic Transitions in Deterministic and Stochastic Dynamical Systems

Stochasticity and deterministic chaos

Nonlinear Stochastic Systems

3. Chemical Chaos

Chemical reaction chaos

Belousov-Zhabotinsky Reactions

Reaction diffusion patterns

Pattern-Formation

Spatially extended systems and pattern formation

4. Data Analysis and Chaos

Analysis of chaotic data

Chaos and time-series analysis

Principal Component Analysis and Chaos

Data analysis and spatiotemporal chaos

Chaos and innovation

Polynomial chaos

Embbeding chaos

5. Hydrodynamics, Turbulence and Plasmas

Turbulence

Turbulent Transport

Turbulence simulation

Entropy of particles on a turbulent sea

Rayleigh-Benard convection

Fluid Mechanics and Turbulence

Chaotic advection

Chaotic advection in oscillatory flows

Von Karman flow

Von Karman vortex streets

6. Optics and Chaos

Nonlinear optics

Laser optics and chaos

The Ikeda attractor

Quantum chaos

7. Chaotic Oscillations and Circuits

Chaotic delay equations

Chaotic communication

Chaotic oscillators

Phenomena and criteria of chaotic oscillations

Nonlinear Vibrations and Applications

Van der Pol oscillators

Chaotic synchronization

SHIL?NIKOV Chaos

CHUA?S oscillators

Synchronization and delay between signals

Nonlinear filtering and communication

Control of oscillations and chaos

Control of Chaos and Synchronization

Chaos and multi channel communication

8. Chaos in Climate Dynamics

Chaos in simplified Climate Models (The Lorenz model)

Weather forecasts

Earth's climate

9. Geophysical Flows

Geodesic flows

Spatially extended systems

Spatiotemporal pattern formation and chaos

Vortex ripples in sand

Coupled map lattice and spatiotemporal pattern formation

Self-Organized criticality

Multifractal geophysics

10. Biology and Chaos

Computational Biology and Chaos

Fractal geometry in Biology

Chaos control in Biology

Nonlinear dynamics of protein folding

Biomechanics

11. Neurophysiology and Chaos

Neurons and Chaos

Chaos in the Brain

Chaos in the Heart

Neurocomputation

Parameter estimation for neuron models

12. Hamiltonian systems

Dynamics of conservative and dissipative systems

Flow equations for Hamiltonians

Ergodic theory

Hamiltonian and Quantum Chaos

13. Chaos in Astronomy and Astrophysics

Chaos in the Solar system

N-body Chaos

Dynamics and Optimization of Multibody Systems

Chaos in Galaxies

The H?non-Heiles system

Order and chaos in galaxies

Galaxy simulations

Nonlinearity in Plasma and Astrophysics

14. Chaos and Solitons

Integrable Systems and Solitons

The Korteweg de Vries equation

Bifurcation and chaos in the generalized Korteweg-de Vries equation

The generalized KdV-Burgers' equation

The Zakharov-Kuznetsov equation

The sine-Gordon equation

The generalized Burgers-Huxley equation

Darboux transformations for soliton equations

15. Micro- and Nano- Electro-Mechanical Systems

Electrospun Nanofibers and applications

Nonlinear phenomena in electrospinning

Micro egg-shaped product via electrospinning

16. Neural Networks

Fuzzy neural networks

Discrete-time recurrent neural networks

Delayed neural networks

Fuzzy bilinear systems

Fuzzy control

17. Chaos, Ecology and Economy

Bifurcations and chaos in ecology

Nonlinear dynamics in spatial systems

Evolution on eco-epidemiological systems

Surviving chaos and change

Oscillations and chaos in dynamic economic models

Control of chaotic population dynamics

Sustainable development

18. Algorithmic Music Composition

Chaotic compositions

Nonlinear models and compositions

Deterministic or stochastic models of algorithmic compositions

Mathematical analysis of compositions and applications

Compositions with geometric forms