ACTA MATHEMATICA SCIENTIA, ISSN 0252-9602, 1993, Volume 13, Issue 4, pp. 449 - 456

Under the constrained condition induced by the eigenfunction expresson of the potential (u, v)T = (-[A2q, q], [A2p, p])T = f (q, p), the spatial part of the...

MATHEMATICS

MATHEMATICS

Journal Article

2005, 2nd ed., ISBN 0817643230, xx, 737

.... Building upon the successful material of the first book, this edition contains updated modern examples and applications from areas of fluid dynamics, gas dynamics, plasma physics, nonlinear dynamics...

Differential equations, Nonlinear

Differential equations, Nonlinear

Book

Theoretical and computational fluid dynamics, ISSN 1432-2250, 2018, Volume 32, Issue 3, pp. 371 - 397

Some effects of surface tension on fully nonlinear, long, surface water waves are studied by numerical means. The differences between various solitary waves...

Peakons | Engineering | Serre equations | 74J30 | Classical and Continuum Physics | 35Q35 | 92C35 | Engineering Fluid Dynamics | Surface tension | Computational Science and Engineering | Solitary waves | DERIVATION | PHYSICS, FLUIDS & PLASMAS | BOUSSINESQ SYSTEMS | COLLISIONS | MECHANICS | EVOLUTION | DISPERSIVE MEDIA | PLETHORA | CAPILLARY-GRAVITY WAVES | BOND | MODEL-EQUATIONS | PROPAGATION | Water waves | Usage | Models | Mathematical models | Properties | Methodology | Splines | Surface water waves | Equations | Wave dispersion | Finite element method | Solutions | Surface water | Tension | Runge-Kutta method | Interactions | Computational Physics | Fluid Dynamics | Pattern Formation and Solitons | Analysis of PDEs | Mathematics | Nonlinear Sciences | Classical Physics | Physics | Classical Analysis and ODEs | Atmospheric and Oceanic Physics | Numerical Analysis | Mechanics | Mechanics of the fluids | Exactly Solvable and Integrable Systems

Peakons | Engineering | Serre equations | 74J30 | Classical and Continuum Physics | 35Q35 | 92C35 | Engineering Fluid Dynamics | Surface tension | Computational Science and Engineering | Solitary waves | DERIVATION | PHYSICS, FLUIDS & PLASMAS | BOUSSINESQ SYSTEMS | COLLISIONS | MECHANICS | EVOLUTION | DISPERSIVE MEDIA | PLETHORA | CAPILLARY-GRAVITY WAVES | BOND | MODEL-EQUATIONS | PROPAGATION | Water waves | Usage | Models | Mathematical models | Properties | Methodology | Splines | Surface water waves | Equations | Wave dispersion | Finite element method | Solutions | Surface water | Tension | Runge-Kutta method | Interactions | Computational Physics | Fluid Dynamics | Pattern Formation and Solitons | Analysis of PDEs | Mathematics | Nonlinear Sciences | Classical Physics | Physics | Classical Analysis and ODEs | Atmospheric and Oceanic Physics | Numerical Analysis | Mechanics | Mechanics of the fluids | Exactly Solvable and Integrable Systems

Journal Article

Theoretical and Computational Fluid Dynamics, ISSN 0935-4964, 2/2013, Volume 27, Issue 1, pp. 177 - 199

The present study is devoted to the problem of tsunami wave generation. The main goal of this work is twofold. First of all, we propose a simple and...

Water waves | Engineering | Moving bottom | Engineering Fluid Dynamics | Co-seismic displacements | Computational Science and Engineering | Tsunami waves | Tsunami generation | Classical Continuum Physics | TENSILE FAULTS | PHYSICS, FLUIDS & PLASMAS | BOUSSINESQ SYSTEMS | BOTTOM | SIMULATION | DEFORMATION | FREE-SURFACE FLOWS | POTENTIAL FLOW | WATER-WAVES | MECHANICS | LONG WAVES | PROPAGATION | Wave-motion, Theory of | Earthquakes | Geophysics | Research | Tsunamis | Properties | France | Fluid dynamics | Waveform analysis | Faults | Boussinesq equations | Mathematical analysis | Underwater | Mathematical models | Euler equations | Seismic phenomena | Computational Physics | Earth Sciences | Fluid Dynamics | Sciences of the Universe | Mathematics | Oceanography | Physics | Atmospheric and Oceanic Physics | Numerical Analysis | Mechanics | Mechanics of the fluids | Fluids mechanics | Ocean, Atmosphere | Engineering Sciences | Environmental Sciences | Global Changes

Water waves | Engineering | Moving bottom | Engineering Fluid Dynamics | Co-seismic displacements | Computational Science and Engineering | Tsunami waves | Tsunami generation | Classical Continuum Physics | TENSILE FAULTS | PHYSICS, FLUIDS & PLASMAS | BOUSSINESQ SYSTEMS | BOTTOM | SIMULATION | DEFORMATION | FREE-SURFACE FLOWS | POTENTIAL FLOW | WATER-WAVES | MECHANICS | LONG WAVES | PROPAGATION | Wave-motion, Theory of | Earthquakes | Geophysics | Research | Tsunamis | Properties | France | Fluid dynamics | Waveform analysis | Faults | Boussinesq equations | Mathematical analysis | Underwater | Mathematical models | Euler equations | Seismic phenomena | Computational Physics | Earth Sciences | Fluid Dynamics | Sciences of the Universe | Mathematics | Oceanography | Physics | Atmospheric and Oceanic Physics | Numerical Analysis | Mechanics | Mechanics of the fluids | Fluids mechanics | Ocean, Atmosphere | Engineering Sciences | Environmental Sciences | Global Changes

Journal Article

Journal of Computational Physics, ISSN 0021-9991, 10/2016, Volume 322, pp. 723 - 746

This paper constitutes an extension of the work of Mendez et al. (2014) [36], for three-dimensional simulations of deformable membranes under flow. An immersed...

Finite-element method | Fluid–structure interaction | Thick membranes | Immersed boundary method | Unstructured fluid solver | BIOPROSTHETIC HEART-VALVES | CAPSULES | AORTIC-VALVE | PHYSICS, MATHEMATICAL | Fluid-structure interaction | INEXTENSIBLE VESICLES | INTERFACE METHOD | COMPUTER SCIENCE, INTERDISCIPLINARY APPLICATIONS | NAVIER-STOKES EQUATIONS | ELASTIC MEMBRANES | RED-BLOOD-CELLS | SIMPLE SHEAR-FLOW | FINITE-ELEMENT-METHOD | Modeling and Simulation | Biological Physics | Mathematics | Mathematical Physics | Physics | Computer Science

Finite-element method | Fluid–structure interaction | Thick membranes | Immersed boundary method | Unstructured fluid solver | BIOPROSTHETIC HEART-VALVES | CAPSULES | AORTIC-VALVE | PHYSICS, MATHEMATICAL | Fluid-structure interaction | INEXTENSIBLE VESICLES | INTERFACE METHOD | COMPUTER SCIENCE, INTERDISCIPLINARY APPLICATIONS | NAVIER-STOKES EQUATIONS | ELASTIC MEMBRANES | RED-BLOOD-CELLS | SIMPLE SHEAR-FLOW | FINITE-ELEMENT-METHOD | Modeling and Simulation | Biological Physics | Mathematics | Mathematical Physics | Physics | Computer Science

Journal Article

European journal of applied mathematics, ISSN 0956-7925, 10/2013, Volume 24, Issue 5, pp. 761 - 787

... MITSOTAKIS4 1School of Mathematical Sciences, University College Dublin, Beleld, Dublin 4, Ireland, and LAMA, UMR 5127 CNRS, Universit de Savoie, Campus Scientique, 73376...

Papers | IMEX scheme | Key words: Serre equations | Free surface flows | Euler equations | Finite volumes | Spectral methods | UNO scheme | MATHEMATICS, APPLIED | Serre equations | HAMILTONIAN-STRUCTURE | SHALLOW-WATER EQUATIONS | GREEN-NAGHDI EQUATIONS | NUMERICAL-SOLUTION | SOLITARY WAVES | BOUSSINESQ-TYPE EQUATIONS | DISPERSIVE WAVES | SYSTEMS | CONSERVATION-LAWS | FLOWS | Nonlinear equations | Spectrum analysis | Water waves | Horizontal | Discretization | Mathematical analysis | Nonlinearity | Mathematical models | Variational principles | Fluid Dynamics | Computational Physics | Pattern Formation and Solitons | Analysis of PDEs | Mathematics | Nonlinear Sciences | Physics | Atmospheric and Oceanic Physics | Numerical Analysis | Mechanics | Mechanics of the fluids | Fluids mechanics | Engineering Sciences

Papers | IMEX scheme | Key words: Serre equations | Free surface flows | Euler equations | Finite volumes | Spectral methods | UNO scheme | MATHEMATICS, APPLIED | Serre equations | HAMILTONIAN-STRUCTURE | SHALLOW-WATER EQUATIONS | GREEN-NAGHDI EQUATIONS | NUMERICAL-SOLUTION | SOLITARY WAVES | BOUSSINESQ-TYPE EQUATIONS | DISPERSIVE WAVES | SYSTEMS | CONSERVATION-LAWS | FLOWS | Nonlinear equations | Spectrum analysis | Water waves | Horizontal | Discretization | Mathematical analysis | Nonlinearity | Mathematical models | Variational principles | Fluid Dynamics | Computational Physics | Pattern Formation and Solitons | Analysis of PDEs | Mathematics | Nonlinear Sciences | Physics | Atmospheric and Oceanic Physics | Numerical Analysis | Mechanics | Mechanics of the fluids | Fluids mechanics | Engineering Sciences

Journal Article

Acta mathematica, ISSN 0001-5962, 2011, Volume 207, Issue 1, pp. 29 - 201

Going beyond the linearized study has been a longstanding problem in the theory of Landau damping. In this paper we establish exponential Landau damping in...

Mathematics, general | Mathematics | EXISTENCE | MATHEMATICS | STATISTICAL-MECHANICS | VLASOV-POISSON SYSTEM | VIOLENT RELAXATION | PLASMA | LONG-TIME BEHAVIOR | STABILITY | EQUILIBRIUM | DYNAMICS | GLOBAL CLASSICAL-SOLUTIONS | Exchange | Landau damping | Deflection | Mathematical analysis | Nonlinearity | Mathematical models | Estimates | Regularity | Galactic Astrophysics | Statistical Mechanics | Astrophysics | Analysis of PDEs | Condensed Matter | Sciences of the Universe | Plasma Physics | Physics

Mathematics, general | Mathematics | EXISTENCE | MATHEMATICS | STATISTICAL-MECHANICS | VLASOV-POISSON SYSTEM | VIOLENT RELAXATION | PLASMA | LONG-TIME BEHAVIOR | STABILITY | EQUILIBRIUM | DYNAMICS | GLOBAL CLASSICAL-SOLUTIONS | Exchange | Landau damping | Deflection | Mathematical analysis | Nonlinearity | Mathematical models | Estimates | Regularity | Galactic Astrophysics | Statistical Mechanics | Astrophysics | Analysis of PDEs | Condensed Matter | Sciences of the Universe | Plasma Physics | Physics

Journal Article

Combustion theory and modelling, ISSN 1741-3559, 2019, Volume 23, Issue 5, pp. 821 - 853

.... It is also expected that the availability of such a computational framework may facilitate comprehensive sensitivity analyses as well as the development of mathematical models able to represent...

highly preheated air stream | non-premixed combustion | turbulence-chemistry interaction | residence time | self-ignition | MIXTURE | PREMIXED COMBUSTION | ENERGY & FUELS | TURBULENT | AUTOIGNITION | ENGINEERING, CHEMICAL | JET FLAME | MATHEMATICS, INTERDISCIPLINARY APPLICATIONS | THERMODYNAMICS | MODELS | IGNITION | Turbulence | Sensitivity analysis | Transport phenomena | Turbulent flow | Propagation | Transport equations | Computational fluid dynamics | Computer simulation | Premixed flames | Combustion products | Residence time distribution | Aerodynamics | Parameter sensitivity | High temperature air | Turbulent combustion | Spontaneous combustion | Organic chemistry | Simulation | Flame structure | Flow velocity | Homogeneous mixtures | Mathematical models | Streams | Materials and structures in mechanics | Electromagnetism | Mathematical Physics | Quantum Physics | Acoustics | Material chemistry | Physics | Chemical Sciences | Biomechanics | Thermics | Vibrations | Electric power | Mechanics | Mechanics of the fluids | Reactive fluid environment | Polymers | Engineering Sciences | Automatic

highly preheated air stream | non-premixed combustion | turbulence-chemistry interaction | residence time | self-ignition | MIXTURE | PREMIXED COMBUSTION | ENERGY & FUELS | TURBULENT | AUTOIGNITION | ENGINEERING, CHEMICAL | JET FLAME | MATHEMATICS, INTERDISCIPLINARY APPLICATIONS | THERMODYNAMICS | MODELS | IGNITION | Turbulence | Sensitivity analysis | Transport phenomena | Turbulent flow | Propagation | Transport equations | Computational fluid dynamics | Computer simulation | Premixed flames | Combustion products | Residence time distribution | Aerodynamics | Parameter sensitivity | High temperature air | Turbulent combustion | Spontaneous combustion | Organic chemistry | Simulation | Flame structure | Flow velocity | Homogeneous mixtures | Mathematical models | Streams | Materials and structures in mechanics | Electromagnetism | Mathematical Physics | Quantum Physics | Acoustics | Material chemistry | Physics | Chemical Sciences | Biomechanics | Thermics | Vibrations | Electric power | Mechanics | Mechanics of the fluids | Reactive fluid environment | Polymers | Engineering Sciences | Automatic

Journal Article

Fluid Phase Equilibria, ISSN 0378-3812, 10/2016, Volume 425, pp. 143 - 151

In this study, we describe a method based on the Tait equation which allows accurate estimation of density and isothermal compressibility of non-polar and...

Liquids | Mixtures | Isothermal compressibility | Density | Tait equation | THERMODYNAMIC PROPERTIES | PLUS N-HEXADECANE | ELEVATED PRESSURES | CHEMISTRY, PHYSICAL | STATE | ENGINEERING, CHEMICAL | THERMODYNAMICS | DENSITIES | ALKANES | Fluids | Compressibility | Mathematical analysis | Consistency | Mixing rules | Deviation | Materials Science | Earth Sciences | Mechanics of materials | Geophysics | Mechanics | Condensed Matter | Fluids mechanics | Sciences of the Universe | Engineering Sciences | Mechanical engineering | Physics

Liquids | Mixtures | Isothermal compressibility | Density | Tait equation | THERMODYNAMIC PROPERTIES | PLUS N-HEXADECANE | ELEVATED PRESSURES | CHEMISTRY, PHYSICAL | STATE | ENGINEERING, CHEMICAL | THERMODYNAMICS | DENSITIES | ALKANES | Fluids | Compressibility | Mathematical analysis | Consistency | Mixing rules | Deviation | Materials Science | Earth Sciences | Mechanics of materials | Geophysics | Mechanics | Condensed Matter | Fluids mechanics | Sciences of the Universe | Engineering Sciences | Mechanical engineering | Physics

Journal Article

Computer physics communications, ISSN 0010-4655, 2015, Volume 192, pp. 322 - 329

micrOMEGAs is a code to compute dark matter observables in generic extensions of the standard model. This version of micrOMEGAs includes a generalization of...

Relic density | Beyond standard model | Dark matter | MSSM | Indirect detection | COMPUTER SCIENCE, INTERDISCIPLINARY APPLICATIONS | PHYSICS, MATHEMATICAL | PROGRAM | Analysis | Dark matter (Astronomy) | Nuclear physics | Boltzmann equation | Computation | Mathematical analysis | Boltzmann transport equation | Summaries | Mathematical models | Density | High Energy Physics - Phenomenology | Physics

Relic density | Beyond standard model | Dark matter | MSSM | Indirect detection | COMPUTER SCIENCE, INTERDISCIPLINARY APPLICATIONS | PHYSICS, MATHEMATICAL | PROGRAM | Analysis | Dark matter (Astronomy) | Nuclear physics | Boltzmann equation | Computation | Mathematical analysis | Boltzmann transport equation | Summaries | Mathematical models | Density | High Energy Physics - Phenomenology | Physics

Journal Article

Geophysical Research Letters, ISSN 0094-8276, 06/2013, Volume 40, Issue 12, pp. 3138 - 3143

Wave impact and runup onto vertical obstacles are among the most important phenomena which must be taken into account in the design of coastal structures. From...

wave run‐up | Serre‐Green‐Naghdi equation | long waves | Serre-Green-Naghdi equation | wave run-up | WALL | IRELAND | UNDULAR BORES | EQUATIONS | 2 SOLITARY WAVES | COLLISIONS | WATER-WAVES | REFLECTION | GEOSCIENCES, MULTIDISCIPLINARY | NONLINEAR BOUSSINESQ MODEL | PROPAGATION | Geophysics | Amplitudes | Cliffs | Design factors | Incident waves | Deviation | Walls | Coastal structures | Extreme values | Photonic | Optics | Engineering Sciences | Physics

wave run‐up | Serre‐Green‐Naghdi equation | long waves | Serre-Green-Naghdi equation | wave run-up | WALL | IRELAND | UNDULAR BORES | EQUATIONS | 2 SOLITARY WAVES | COLLISIONS | WATER-WAVES | REFLECTION | GEOSCIENCES, MULTIDISCIPLINARY | NONLINEAR BOUSSINESQ MODEL | PROPAGATION | Geophysics | Amplitudes | Cliffs | Design factors | Incident waves | Deviation | Walls | Coastal structures | Extreme values | Photonic | Optics | Engineering Sciences | Physics

Journal Article

2008, ISBN 9783527407224, xxiii, 584

... such diverse applications as plasma physics, glassy material, cell science, and socio-economic aspects...

Transport theory | Plasma turbulence

Transport theory | Plasma turbulence

Book

International Journal of Numerical Methods for Heat & Fluid Flow, ISSN 0961-5539, 09/2016, Volume 26, Issue 7, pp. 2081 - 2100

... of the most booming area in aerodynamics. The reasons are many and varied. Compared to traditional flow control methods, plasma actuators present several advantages like...

Atmospheric entries application | Compressible aerodynamics | WENO code numerical simulation | Plasma flow control | Rarefied regime | Supersonic wind tunnel | MATHEMATICS, INTERDISCIPLINARY APPLICATIONS | MECHANICS | THERMODYNAMICS | DC DISCHARGE | AIR-FLOW | Plasma | Actuators | Shape | Compressibility | Wind tunnels | Flat plates | Laboratories | Power supply | Electrodes | Drag coefficients | Temperature effects | Flow control | Mathematical models | Drag coefficient | Glow discharges | Computer simulation | Computational fluid dynamics | Reynolds number | Forces (mechanics) | Actuation | Hypersonic wind tunnels | Aerodynamics | Aerodynamic forces | Equations | Studies | Shock waves | Air flow | Heat | Natural flow | Simulation | Heating | Navier-Stokes equations | Fluid Dynamics | Plasma Physics | Space Physics | Physics

Atmospheric entries application | Compressible aerodynamics | WENO code numerical simulation | Plasma flow control | Rarefied regime | Supersonic wind tunnel | MATHEMATICS, INTERDISCIPLINARY APPLICATIONS | MECHANICS | THERMODYNAMICS | DC DISCHARGE | AIR-FLOW | Plasma | Actuators | Shape | Compressibility | Wind tunnels | Flat plates | Laboratories | Power supply | Electrodes | Drag coefficients | Temperature effects | Flow control | Mathematical models | Drag coefficient | Glow discharges | Computer simulation | Computational fluid dynamics | Reynolds number | Forces (mechanics) | Actuation | Hypersonic wind tunnels | Aerodynamics | Aerodynamic forces | Equations | Studies | Shock waves | Air flow | Heat | Natural flow | Simulation | Heating | Navier-Stokes equations | Fluid Dynamics | Plasma Physics | Space Physics | Physics

Journal Article