Nonlinear Dynamics, ISSN 0924-090X, 4/2014, Volume 76, Issue 2, pp. 1051 - 1058

A new procedure for designing optimal bounded control of quasi-nonintegrable Hamiltonian systems with actuator saturation is proposed based on the stochastic...

Engineering | Vibration, Dynamical Systems, Control | Stochastic optimal control | Mechanics | Quasi-nonintegrable Hamiltonian system | Automotive Engineering | Mechanical Engineering | Stochastic averaging | Stochastic maximum principle | MECHANICS | ENGINEERING, MECHANICAL | Performance indices | Actuators | Mathematical analysis | Optimal control | Differential equations | Stationary processes | Control systems | Maximum principle | Hamiltonian functions | Optimization | Nonlinear dynamics | Stochasticity | Dynamical systems

Engineering | Vibration, Dynamical Systems, Control | Stochastic optimal control | Mechanics | Quasi-nonintegrable Hamiltonian system | Automotive Engineering | Mechanical Engineering | Stochastic averaging | Stochastic maximum principle | MECHANICS | ENGINEERING, MECHANICAL | Performance indices | Actuators | Mathematical analysis | Optimal control | Differential equations | Stationary processes | Control systems | Maximum principle | Hamiltonian functions | Optimization | Nonlinear dynamics | Stochasticity | Dynamical systems

Journal Article

Journal of Applied Mechanics, Transactions ASME, ISSN 0021-8936, 2014, Volume 81, Issue 8, p. 81012

The first-passage problem of quasi-nonintegrable Hamiltonian systems subject to light linear/nonlinear dampings and weak external/parametric random excitations...

asymptotic analytical solution | MECHANICS | quasi-nonintegrable Hamiltonian system | Laplace integral method | FAILURE | first-passage problem | Hamiltonian systems | Functions, Entire | Usage | Analysis

asymptotic analytical solution | MECHANICS | quasi-nonintegrable Hamiltonian system | Laplace integral method | FAILURE | first-passage problem | Hamiltonian systems | Functions, Entire | Usage | Analysis

Journal Article

Chaos, ISSN 1054-1500, 03/2015, Volume 25, Issue 9, p. 097602

To characterize transport in a deterministic dynamical system is to compute exit time distributions from regions or transition time distributions between...

SYMPLECTIC MAPS | PERIODIC-ORBITS | MATHEMATICS, APPLIED | PHASE-SPACE | INVARIANT TORI | HOMOCLINIC TANGLES | NONINTEGRABLE HAMILTONIAN-SYSTEMS | ANOMALOUS TRANSPORT | DEVILS STAIRCASE | STANDARD MAP | PHYSICS, MATHEMATICAL | VOLUME-PRESERVING MAPS | Physics - Chaotic Dynamics

SYMPLECTIC MAPS | PERIODIC-ORBITS | MATHEMATICS, APPLIED | PHASE-SPACE | INVARIANT TORI | HOMOCLINIC TANGLES | NONINTEGRABLE HAMILTONIAN-SYSTEMS | ANOMALOUS TRANSPORT | DEVILS STAIRCASE | STANDARD MAP | PHYSICS, MATHEMATICAL | VOLUME-PRESERVING MAPS | Physics - Chaotic Dynamics

Journal Article

Nonlinear Dynamics, ISSN 0924-090X, 10/2017, Volume 90, Issue 1, pp. 105 - 114

An optimal bounded control strategy for smart structure systems as controlled Hamiltonian systems with random excitations and noised observations is proposed....

Engineering | Vibration, Dynamical Systems, Control | Nonlinear quasi-Hamiltonian system | Stochastic vibration | Stochastic optimal bounded control | Stochastic dynamical programming | Smart structure system | Classical Mechanics | Automotive Engineering | Mechanical Engineering | Extended Kalman filter | MAXIMUM PRINCIPLE | SHELL STRUCTURES | RANDOM VIBRATIONS | ENGINEERING, MECHANICAL | MECHANICS | OPTIMAL-CONTROL STRATEGY | NONINTEGRABLE HAMILTONIAN-SYSTEMS | DYNAMICS | PLATE | Actuators | Control systems | Vibration | Sensors | Smart structures | Stochastic processes | Random excitation | Probability theory | Programming | Density | Optimization | Smart sensors | Stochastic systems | Mathematical analysis | Energy dissipation | Optimal control | Strategy | Vibration control | Control theory | Hamiltonian functions | State estimation | Nonlinear systems | Nonlinear control

Engineering | Vibration, Dynamical Systems, Control | Nonlinear quasi-Hamiltonian system | Stochastic vibration | Stochastic optimal bounded control | Stochastic dynamical programming | Smart structure system | Classical Mechanics | Automotive Engineering | Mechanical Engineering | Extended Kalman filter | MAXIMUM PRINCIPLE | SHELL STRUCTURES | RANDOM VIBRATIONS | ENGINEERING, MECHANICAL | MECHANICS | OPTIMAL-CONTROL STRATEGY | NONINTEGRABLE HAMILTONIAN-SYSTEMS | DYNAMICS | PLATE | Actuators | Control systems | Vibration | Sensors | Smart structures | Stochastic processes | Random excitation | Probability theory | Programming | Density | Optimization | Smart sensors | Stochastic systems | Mathematical analysis | Energy dissipation | Optimal control | Strategy | Vibration control | Control theory | Hamiltonian functions | State estimation | Nonlinear systems | Nonlinear control

Journal Article

Physica D: Nonlinear Phenomena, ISSN 0167-2789, 01/2020, Volume 402, p. 132256

A planar elastic pendulum can be thought of as a planar simple pendulum and a one-dimensional Hookian spring carrying a point mass coupled together...

Swinging spring pendulum | Hamiltonian systems | Nonintegrable systems | Order-chaos-order transition | Chirikov criterion | MONODROMY | MATHEMATICS, APPLIED | INSTABILITY | PHYSICS, MULTIDISCIPLINARY | PHYSICS, FLUIDS & PLASMAS | PHYSICS, MATHEMATICAL | OSCILLATOR | MOTION | MASS

Swinging spring pendulum | Hamiltonian systems | Nonintegrable systems | Order-chaos-order transition | Chirikov criterion | MONODROMY | MATHEMATICS, APPLIED | INSTABILITY | PHYSICS, MULTIDISCIPLINARY | PHYSICS, FLUIDS & PLASMAS | PHYSICS, MATHEMATICAL | OSCILLATOR | MOTION | MASS

Journal Article

Physical Review E - Statistical, Nonlinear, and Soft Matter Physics, ISSN 1539-3755, 06/2015, Volume 91, Issue 6, p. 062907

We investigate chaos in mixed-phase-space Hamiltonian systems using time series of the finite-time Lyapunov exponents. The methodology we propose uses the...

SYMPLECTIC MAPS | STICKINESS | TRANSPORT | NUMBER | INVARIANT-SETS | PHYSICS, FLUIDS & PLASMAS | NONINTEGRABLE HAMILTONIAN-SYSTEMS | ISOLATING INTEGRALS | PHYSICS, MATHEMATICAL | CORRELATION DECAY | Physics - Chaotic Dynamics

SYMPLECTIC MAPS | STICKINESS | TRANSPORT | NUMBER | INVARIANT-SETS | PHYSICS, FLUIDS & PLASMAS | NONINTEGRABLE HAMILTONIAN-SYSTEMS | ISOLATING INTEGRALS | PHYSICS, MATHEMATICAL | CORRELATION DECAY | Physics - Chaotic Dynamics

Journal Article

2005, Lecture notes in mathematics, ISBN 3540240640, Volume 1861., xiv, 175

eBook

Nonlinear Dynamics, ISSN 0924-090X, 07/2017, Volume 89, Issue 1, pp. 125 - 133

A new procedure for designing optimal bounded control of stochastically excited multi-degree-of-freedom (MDOF) nonlinear viscoelastic systems is proposed based...

Nonlinear viscoelastic system | Stochastic optimal control | Stochastic averaging | Stochastic maximum principle | MECHANICS | MAXIMUM PRINCIPLE | EXCITATION | NONINTEGRABLE HAMILTONIAN-SYSTEMS | ACTUATOR SATURATION | ENGINEERING, MECHANICAL | Viscoelasticity | Damping | Optimal control | Maximum principle | Hamiltonian functions | Nonlinear systems | Optimization

Nonlinear viscoelastic system | Stochastic optimal control | Stochastic averaging | Stochastic maximum principle | MECHANICS | MAXIMUM PRINCIPLE | EXCITATION | NONINTEGRABLE HAMILTONIAN-SYSTEMS | ACTUATOR SATURATION | ENGINEERING, MECHANICAL | Viscoelasticity | Damping | Optimal control | Maximum principle | Hamiltonian functions | Nonlinear systems | Optimization

Journal Article

Computers and Mathematics with Applications, ISSN 0898-1221, 1997, Volume 34, Issue 2, pp. 1 - 44

Classical dynamics can be formulated in terms of trajectories or in terms of statistical ensembles whose time evolution is described by the Liouville equation....

Delta function singularities | Complex spectral representation | Irreversibility | Persistent processes | Large Poincaré systems | complex spectral representation | LIMITS | MATHEMATICS, APPLIED | delta function singularities | K PN MATHEMATICS, APPLIED | INTRINSIC IRREVERSIBILITY | K EV COMPUTER SCIENCE, INTERDISCIPLINARY APPLICATIONS | FORMULATION | SUBDYNAMICS | persistent processes | MECHANICS | COMPUTER SCIENCE, INTERDISCIPLINARY APPLICATIONS | NONINTEGRABLE SYSTEMS | CHAOTIC SYSTEMS | large Poincare systems | POINCARE RESONANCES | irreversibility

Delta function singularities | Complex spectral representation | Irreversibility | Persistent processes | Large Poincaré systems | complex spectral representation | LIMITS | MATHEMATICS, APPLIED | delta function singularities | K PN MATHEMATICS, APPLIED | INTRINSIC IRREVERSIBILITY | K EV COMPUTER SCIENCE, INTERDISCIPLINARY APPLICATIONS | FORMULATION | SUBDYNAMICS | persistent processes | MECHANICS | COMPUTER SCIENCE, INTERDISCIPLINARY APPLICATIONS | NONINTEGRABLE SYSTEMS | CHAOTIC SYSTEMS | large Poincare systems | POINCARE RESONANCES | irreversibility

Journal Article

Chaos, Solitons and Fractals, ISSN 0960-0779, 2007, Volume 31, Issue 3, pp. 702 - 711

On the basis of the work of Goodwin and Puu, a new business cycle model subject to a stochastically parametric excitation is derived in this paper. At first,...

MATHEMATICS, INTERDISCIPLINARY APPLICATIONS | PHYSICS, MULTIDISCIPLINARY | BUSINESS-CYCLE MODEL | ECONOMIC-FLUCTUATIONS | NONINTEGRABLE-HAMILTONIAN-SYSTEMS | PHYSICS, MATHEMATICAL | TRENDS | Models | Macroeconomics | Business cycles | Analysis

MATHEMATICS, INTERDISCIPLINARY APPLICATIONS | PHYSICS, MULTIDISCIPLINARY | BUSINESS-CYCLE MODEL | ECONOMIC-FLUCTUATIONS | NONINTEGRABLE-HAMILTONIAN-SYSTEMS | PHYSICS, MATHEMATICAL | TRENDS | Models | Macroeconomics | Business cycles | Analysis

Journal Article

Chaos, Solitons and Fractals, ISSN 0960-0779, 2007, Volume 33, Issue 3, pp. 823 - 828

A four-wheel-steering system subjected to white noise excitations was reduced to a two-degree-of-freedom quasi-non-integrable-Hamiltonian system. Subsequently...

CHAOS | MATHEMATICS, INTERDISCIPLINARY APPLICATIONS | PHYSICS, MULTIDISCIPLINARY | NONINTEGRABLE-HAMILTONIAN-SYSTEMS | SOLITON SOLUTION | PHYSICS, MATHEMATICAL | BIFURCATION

CHAOS | MATHEMATICS, INTERDISCIPLINARY APPLICATIONS | PHYSICS, MULTIDISCIPLINARY | NONINTEGRABLE-HAMILTONIAN-SYSTEMS | SOLITON SOLUTION | PHYSICS, MATHEMATICAL | BIFURCATION

Journal Article

Canadian Journal of Chemistry, ISSN 0008-4042, 2014, Volume 92, Issue 2, pp. 77 - 84

This paper is a brief review of classical and quantum transport phenomena, as well as related spectral properties, exhibited by one-dimensional periodically...

antirésonance quantique | diffusion | chaos hamiltonien classique | transport « ratchet | spectre de quasi-énergie | classical Hamiltonian chaos | localisation de Anderson | systèmes pulsés | optique atomique | kicked systems | quasienergy spectra | résonance quantique | quantum chaos | chaos quantique | diffusion quantique | quantum antiresonance | atom optics | Anderson localization | quantum diffusion | ratchet transport | quantum resonance | Quantum resonance | Ratchet transport | Atom optics | Kicked systems | Quasienergy spectra | Quantum chaos | Quantum antiresonance | Classical Hamiltonian chaos | Diffusion | Quantum diffusion | ACCELERATOR MODES | HARPER MODELS | CHEMISTRY, MULTIDISCIPLINARY | ANOMALOUS DIFFUSION | CHAOS | NONINTEGRABLE SYSTEM | HAMILTONIAN-SYSTEMS | MAGNETIC-FIELD | STANDARD MAP | STOCHASTIC WEBS | Chemical properties | Research | Quantum dots | Quantum theory

antirésonance quantique | diffusion | chaos hamiltonien classique | transport « ratchet | spectre de quasi-énergie | classical Hamiltonian chaos | localisation de Anderson | systèmes pulsés | optique atomique | kicked systems | quasienergy spectra | résonance quantique | quantum chaos | chaos quantique | diffusion quantique | quantum antiresonance | atom optics | Anderson localization | quantum diffusion | ratchet transport | quantum resonance | Quantum resonance | Ratchet transport | Atom optics | Kicked systems | Quasienergy spectra | Quantum chaos | Quantum antiresonance | Classical Hamiltonian chaos | Diffusion | Quantum diffusion | ACCELERATOR MODES | HARPER MODELS | CHEMISTRY, MULTIDISCIPLINARY | ANOMALOUS DIFFUSION | CHAOS | NONINTEGRABLE SYSTEM | HAMILTONIAN-SYSTEMS | MAGNETIC-FIELD | STANDARD MAP | STOCHASTIC WEBS | Chemical properties | Research | Quantum dots | Quantum theory

Journal Article

13.
Full Text
Global attraction to solitary waves for Klein–Gordon equation with mean field interaction

Annales de l'Institut Henri Poincare / Analyse non lineaire, ISSN 0294-1449, 2009, Volume 26, Issue 3, pp. 855 - 868

We consider a U ( 1 ) -invariant nonlinear Klein–Gordon equation in dimension n ⩾ 1 , self-interacting via the mean field mechanism. We analyze the long-time...

Nonlinear Klein–Gordon equation | Dispersive Hamiltonian systems | [formula omitted]-invariance | Solitary asymptotics | Attractors | Long-time asymptotics | Titchmarsh Convolution Theorem | Solitary waves | Nonlinear Klein-Gordon equation | U -invariance | MATHEMATICS, APPLIED | STATES | NONLINEAR SCHRODINGER-EQUATIONS | STABILITY | STABILIZATION | NONINTEGRABLE EQUATIONS | U-invariance | SCATTERING | Energy industry | Analysis | Universities and colleges

Nonlinear Klein–Gordon equation | Dispersive Hamiltonian systems | [formula omitted]-invariance | Solitary asymptotics | Attractors | Long-time asymptotics | Titchmarsh Convolution Theorem | Solitary waves | Nonlinear Klein-Gordon equation | U -invariance | MATHEMATICS, APPLIED | STATES | NONLINEAR SCHRODINGER-EQUATIONS | STABILITY | STABILIZATION | NONINTEGRABLE EQUATIONS | U-invariance | SCATTERING | Energy industry | Analysis | Universities and colleges

Journal Article

Theoretical and Computational Fluid Dynamics, ISSN 0935-4964, 3/2010, Volume 24, Issue 1, pp. 137 - 149

We describe the dynamical system governing the evolution of a system of point vortices on a rotating spherical shell, highlighting features which break what...

Antarctic polar vortex | Engineering | Engineering Fluid Dynamics | N -vortex problem on sphere | Computational Science and Engineering | Nonintegrable Hamiltonian systems | Classical Continuum Physics | N-vortex problem on sphere | PHYSICS, FLUIDS & PLASMAS | FIELD | EARTHS CURVATURE | MODEL | MECHANICS | MOTION | TRACER | 3 POINT VORTICES | DYNAMICS | SURFACE | ISOLATED OBJECTS | ROTATING SPHERE | Fluid dynamics | Fluid mechanics | Flow velocity | Polar vortex | Computational fluid dynamics | Breaking | Mathematical analysis | Vorticity | Fluid flow | Mathematical models | Vectors (mathematics)

Antarctic polar vortex | Engineering | Engineering Fluid Dynamics | N -vortex problem on sphere | Computational Science and Engineering | Nonintegrable Hamiltonian systems | Classical Continuum Physics | N-vortex problem on sphere | PHYSICS, FLUIDS & PLASMAS | FIELD | EARTHS CURVATURE | MODEL | MECHANICS | MOTION | TRACER | 3 POINT VORTICES | DYNAMICS | SURFACE | ISOLATED OBJECTS | ROTATING SPHERE | Fluid dynamics | Fluid mechanics | Flow velocity | Polar vortex | Computational fluid dynamics | Breaking | Mathematical analysis | Vorticity | Fluid flow | Mathematical models | Vectors (mathematics)

Journal Article

PHYSICA D-NONLINEAR PHENOMENA, ISSN 0167-2789, 06/2004, Volume 192, Issue 3-4, pp. 215 - 248

We consider the interaction of a nonlinear Schrodinger soliton with a spatially localized (point) defect in the medium through which it travels. Using...

two-mode model | MATHEMATICS, APPLIED | STATES | PHYSICS, MULTIDISCIPLINARY | SCHRODINGER-EQUATION | MULTICHANNEL NONLINEAR SCATTERING | NONINTEGRABLE EQUATIONS | POTENTIALS | PHYSICS, MATHEMATICAL | COLLISIONS | Hamiltonian systems | collective coordinates | TRANSPORT | periodic orbits | nonlinear scattering | SYSTEMS | resonant energy transfer | POINTS | stable manifolds | MANIFOLD

two-mode model | MATHEMATICS, APPLIED | STATES | PHYSICS, MULTIDISCIPLINARY | SCHRODINGER-EQUATION | MULTICHANNEL NONLINEAR SCATTERING | NONINTEGRABLE EQUATIONS | POTENTIALS | PHYSICS, MATHEMATICAL | COLLISIONS | Hamiltonian systems | collective coordinates | TRANSPORT | periodic orbits | nonlinear scattering | SYSTEMS | resonant energy transfer | POINTS | stable manifolds | MANIFOLD

Journal Article

Physical Review E, ISSN 2470-0045, 12/2017, Volume 96, Issue 6

We revisit the numerical calculation of generalized Lyapunov exponents, L(q), in deterministic dynamical systems. The standard method consists of adding noise...

DYNAMICS | INSTABILITY | PHYSICS, MATHEMATICAL | PHYSICS, FLUIDS & PLASMAS | NONINTEGRABLE HAMILTONIAN-SYSTEMS

DYNAMICS | INSTABILITY | PHYSICS, MATHEMATICAL | PHYSICS, FLUIDS & PLASMAS | NONINTEGRABLE HAMILTONIAN-SYSTEMS

Journal Article

Symmetry, Integrability and Geometry: Methods and Applications (SIGMA), ISSN 1815-0659, 01/2008, Volume 4, p. 010

We review recent results on global attractors of U(1)-invariant dispersive Hamiltonian systems. We study several models based on the Klein-Gordon equation and...

Solitary wave | Solitary asymptotics | Dispersive Hamilton systems | Unitary invariance | Nonlinear Klein-Gordon equation | Global attractors | EXISTENCE | global attractors | NONLINEAR SCHRODINGER-EQUATIONS | SCALAR FIELD-EQUATIONS | GROUND-STATE | STABILITY | LONG-TIME ASYMPTOTICS | NONINTEGRABLE EQUATIONS | PHYSICS, MATHEMATICAL | solitary waves | nonlinear Klein-Gordon equation | dispersive Hamiltonian systems | unitary invariance | STATIONARY SOLUTIONS | solitary asymptotics | FINITE-ENERGY SOLUTIONS | SCATTERING

Solitary wave | Solitary asymptotics | Dispersive Hamilton systems | Unitary invariance | Nonlinear Klein-Gordon equation | Global attractors | EXISTENCE | global attractors | NONLINEAR SCHRODINGER-EQUATIONS | SCALAR FIELD-EQUATIONS | GROUND-STATE | STABILITY | LONG-TIME ASYMPTOTICS | NONINTEGRABLE EQUATIONS | PHYSICS, MATHEMATICAL | solitary waves | nonlinear Klein-Gordon equation | dispersive Hamiltonian systems | unitary invariance | STATIONARY SOLUTIONS | solitary asymptotics | FINITE-ENERGY SOLUTIONS | SCATTERING

Journal Article

Acta Mechanica Solida Sinica, ISSN 0894-9166, 2008, Volume 21, Issue 2, pp. 116 - 126

A bounded optimal control strategy for strongly non-linear systems under non-white wide-band random excitation with actuator saturation is proposed. First, the...

饱和度 | 激励器 | 最佳控制理论 | 非线性系统 | optimal control | actuator saturation | stochastic averaging | nonlinear system | wideband random excitation | Engineering | Classical Mechanics | wide-band random excitation | Theoretical and Applied Mechanics | Surfaces and Interfaces, Thin Films | MECHANICS | FEEDBACK-CONTROL | STABILITY | MATERIALS SCIENCE, MULTIDISCIPLINARY | NONINTEGRABLE HAMILTONIAN-SYSTEMS | LYAPUNOV EXPONENT | RANDOM VIBRATIONS

饱和度 | 激励器 | 最佳控制理论 | 非线性系统 | optimal control | actuator saturation | stochastic averaging | nonlinear system | wideband random excitation | Engineering | Classical Mechanics | wide-band random excitation | Theoretical and Applied Mechanics | Surfaces and Interfaces, Thin Films | MECHANICS | FEEDBACK-CONTROL | STABILITY | MATERIALS SCIENCE, MULTIDISCIPLINARY | NONINTEGRABLE HAMILTONIAN-SYSTEMS | LYAPUNOV EXPONENT | RANDOM VIBRATIONS

Journal Article

Journal of Applied Physics, ISSN 0021-8979, 07/1998, Volume 84, Issue 2, pp. 1052 - 1058

A general formulation of subdynamics is presented for constructing the spectral decomposition of the Hamiltonian of N excitons confined within a quantum dot...

PHYSICS, APPLIED | NONINTEGRABLE SYSTEMS | Exciton theory | Hamiltonian systems | Mathematics | Formulae | Research | Spectrum analysis

PHYSICS, APPLIED | NONINTEGRABLE SYSTEMS | Exciton theory | Hamiltonian systems | Mathematics | Formulae | Research | Spectrum analysis

Journal Article

20.
Full Text
Constructing Solutions for the Generalized Hénon–Heiles System Through the Painlevé Test

Theoretical and Mathematical Physics, ISSN 0040-5779, 6/2003, Volume 135, Issue 3, pp. 792 - 801

The generalized Hénon–Heiles system is considered. New special solutions for two nonintegrable cases are obtained using the Painlevé test. The solutions have...

nonintegrable systems | Painlevé test | Mathematical and Computational Physics | Laurent series | singularity analysis | Applications of Mathematics | Physics | Hénon–Heiles system | polynomial potential | elliptic functions | Polynomial potential | Nonintegrable systems | Singularity analysis | Hénon-Heiles system | Elliptic functions | PHYSICS, MULTIDISCIPLINARY | PROPERTY | PHYSICS, MATHEMATICAL | BACKLUND TRANSFORMATION | CONNECTION | Painleve test | P-TYPE | LINEAR EVOLUTION-EQUATIONS | GRAVITATIONAL-WAVES | HAMILTONIAN-SYSTEMS | ANALYTIC STRUCTURE | Henon-Heiles system | ORDINARY DIFFERENTIAL-EQUATIONS | PSI-SERIES SOLUTIONS

nonintegrable systems | Painlevé test | Mathematical and Computational Physics | Laurent series | singularity analysis | Applications of Mathematics | Physics | Hénon–Heiles system | polynomial potential | elliptic functions | Polynomial potential | Nonintegrable systems | Singularity analysis | Hénon-Heiles system | Elliptic functions | PHYSICS, MULTIDISCIPLINARY | PROPERTY | PHYSICS, MATHEMATICAL | BACKLUND TRANSFORMATION | CONNECTION | Painleve test | P-TYPE | LINEAR EVOLUTION-EQUATIONS | GRAVITATIONAL-WAVES | HAMILTONIAN-SYSTEMS | ANALYTIC STRUCTURE | Henon-Heiles system | ORDINARY DIFFERENTIAL-EQUATIONS | PSI-SERIES SOLUTIONS

Journal Article

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