A Cell Dynamical System Model for Thundercloud Electrification
A cell dynamical system model is developed for thundercloud electrification by consideration of microscopic domain eddy dynamical processes in the
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A Century of Controversy over the Foundations of Mathematics
This is the transcript of a lecture given at UMass-Lowell in which I compare and contrast the work of Godel
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A Chaotic Cousin Of Conway's Recursive Sequence
I study the recurrence D(n)= D(D(n-1))+D(n-1-D(n-2)), D(1)=D(2)=1. Its definition has some similarity to that of Conway's sequence defined through a(n)=
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Adaptive estimation and control of unstable periodic dynamics in excitable biological systems
Dynamical control of excitable biological systems is often complicated by the difficult and unreliable task of pre-control identification of unstable
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Advection-dispersion in symmetric field-flow fractionation channels
We model the evolution of the concentration field of macromolecules in a symmetric field-flow fractionation (FFF) channel by a one-dimensional
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A hypothesis concerning "quantal" Hilbert space criterion of chaos in nonlinear dynamical systems
Based on the Hilbert space approach to the theory of nonlinear dynamical systems developed by the author a hypothesis is
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Algorithmic Complexity in Minority Game
In this paper we introduce a new approach for the study of the complex behavior of Minority Game using the
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Almost-Hermitian Random Matrices: Applications to the Theory of Quantum Chaotic Scattering and Beyond
It is generally accepted that statistics of energy levels in closed chaotic quantum systems is adequately described by the theory
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Almost Periodic Passive Tracer Dispersion
The authors investigate the impact of external sources on the pattern formation of concentration profiles of passive tracers in a
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A Mathematical Model for Behavioral Changes by Pair Interactions and Its Relation to Game Theory
A mathematical model for behavioral changes by pair interactions (i.e. due to direct contact) of individuals is developed. Three kinds
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A model of dispersion in the unsteady separated shear flow past complex geometries
Separated flows past complex geometries are modelled by discrete vortex techniques. The flows are assumed to be rotational and inviscid,
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Amplitude Equations for Reaction-Diffusion Systems with a Hopf Bifurcation and Slow Real Modes
Using a normal form approach described in a previous paper we derive an amplitude equation for a reaction-diffusion system with
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Analogy Between Periodically Driven Josephson ac Effect and Quantum Hall Effect
The hydrodynamical phase-slippage geometry and a semi-classical Josephson-RCSJ formulism are combined to make an analogy between the periodically driven Josephson
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Analytical solution for multivariate statistics in random multiplicative cascades
It has long been a puzzle how to solve random multiplicative cascade structures analytically. We present an analytical solution found
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Analytic estimate of the maximum Lyapunov exponent in coupled-map lattices
In this work we present a theoretical and numerical study of the behaviour of the maximum Lyapunov exponent for a
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Analytic Solution of Ground State for Coulomb Plus Linear Potential
The newly developed single trajectory quadrature method is applied to solve the ground state quantum wave function for Coulomb plus
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A new single-dynamical-scalar-field model of dark energy
A new single-dynamical-scalar-field model of dark energy is proposed, in which either higher derivative terms nor structures of extra dimension
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An experimental test of the local fluctuation theorem in chains of weakly interacting Anosov systems
An experimental test of a large fluctuation theorem is performed on a chain of coupled ``cat maps''. Our interest is
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Anomalous Scaling from Controlled Closure in a Shell Model of Turbulence
We present a model of hydrodynamic turbulence for which the program of computing the scaling exponents from first principles can
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Anomalous Scaling in the Anisotropic Sectors of the Kriachnan Model of Passive Scalar Advection
Kraichnan's model of passive scalar advection is studied as a case model for understanding the anomalous scaling in the anisotropic
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A Nonlinear Analysis of the Averaged Euler Equations
This paper develops the geometry and analysis of the averaged Euler equations for ideal incompressible flow in domains in Euclidean
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A note on brane/flux annihilation and dS vacua in string theory
We reconsider the dynamics of p anti-D3 branes inside the Klebanov-Strassler geometry, in which M units of R-R 3-form flux
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Applied Symbolic Dynamics
Symbolic dynamics is a coarse-grained description of dynamics. By taking into account the ``geometry'' of the dynamics, it can be
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A simple denoising algorithm using wavelet transform
Submission withdrawn because the authors erroneously submitted a revised version as a new submission, see nlin.CD/0002028.
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