Communications in Nonlinear Science and Numerical Simulation, ISSN 1007-5704, 10/2010, Volume 15, Issue 10, pp. 2778 - 2790

Exact solutions of some popular nonlinear ordinary differential equations are analyzed taking their Laurent series into account. Using the Laurent series for...

Kuramoto–Sivashinsky equation | Laurent series | Korteweg–de Vries equation | Nonlinear ordinary differential equation | Kawahara equation | Riccati equation | Burgers equation | Exp-function method | Exact solution | Meromorphic solution | Korteweg-de Vries equation | Kuramoto-Sivashinsky equation | EXPANSION METHOD | MATHEMATICS, APPLIED | PHYSICS, FLUIDS & PLASMAS | OSTROVSKY EQUATION | NONINTEGRABLE EQUATIONS | PHYSICS, MATHEMATICAL | TRAVELING-WAVE SOLUTIONS | MATHEMATICS, INTERDISCIPLINARY APPLICATIONS | MECHANICS | EVOLUTION EQUATION | SYMBOLIC COMPUTATION | KDV-BURGERS EQUATIONS | FISHER EQUATION | Differential equations | Nonlinearity | Mathematical models | Computer simulation | Mathematical analysis | Exact solutions | Physics - Exactly Solvable and Integrable Systems

Kuramoto–Sivashinsky equation | Laurent series | Korteweg–de Vries equation | Nonlinear ordinary differential equation | Kawahara equation | Riccati equation | Burgers equation | Exp-function method | Exact solution | Meromorphic solution | Korteweg-de Vries equation | Kuramoto-Sivashinsky equation | EXPANSION METHOD | MATHEMATICS, APPLIED | PHYSICS, FLUIDS & PLASMAS | OSTROVSKY EQUATION | NONINTEGRABLE EQUATIONS | PHYSICS, MATHEMATICAL | TRAVELING-WAVE SOLUTIONS | MATHEMATICS, INTERDISCIPLINARY APPLICATIONS | MECHANICS | EVOLUTION EQUATION | SYMBOLIC COMPUTATION | KDV-BURGERS EQUATIONS | FISHER EQUATION | Differential equations | Nonlinearity | Mathematical models | Computer simulation | Mathematical analysis | Exact solutions | Physics - Exactly Solvable and Integrable Systems

Journal Article

Communications in Nonlinear Science and Numerical Simulation, ISSN 1007-5704, 2011, Volume 16, Issue 3, pp. 1176 - 1185

We discuss the class of equations where ( ), ( ) and ( ) are functions of ( , ) as follows: (i) , and are polynomials of ; or (ii) , and can be reduced to...

Nonlinear partial differential equations | Traveling-wave solutions | Modified method of simplest equation | Equation of Bernoulli | Extended tanh-equation | Generalized Rayleigh equation | Swift–Hohenberg equation | Equation of Riccati | Swift-Hohenberg equation | SYSTEM | MATHEMATICS, APPLIED | PHYSICS, FLUIDS & PLASMAS | SINE-GORDON EQUATION | DIFFERENTIAL-EQUATIONS | EVOLUTION-EQUATIONS | PHYSICS, MATHEMATICAL | 3 COMPETING POPULATIONS | UPPER-BOUNDS | MATHEMATICS, INTERDISCIPLINARY APPLICATIONS | MECHANICS | SOLITARY WAVES | ADAPTATION | KURAMOTO-SIVASHINSKY EQUATION | FISHER EQUATION | Approximation | Partial differential equations | Mathematical analysis | Tools | Nonlinearity | Taylor series | Mathematical models | Rayleigh equations | Indexing in process

Nonlinear partial differential equations | Traveling-wave solutions | Modified method of simplest equation | Equation of Bernoulli | Extended tanh-equation | Generalized Rayleigh equation | Swift–Hohenberg equation | Equation of Riccati | Swift-Hohenberg equation | SYSTEM | MATHEMATICS, APPLIED | PHYSICS, FLUIDS & PLASMAS | SINE-GORDON EQUATION | DIFFERENTIAL-EQUATIONS | EVOLUTION-EQUATIONS | PHYSICS, MATHEMATICAL | 3 COMPETING POPULATIONS | UPPER-BOUNDS | MATHEMATICS, INTERDISCIPLINARY APPLICATIONS | MECHANICS | SOLITARY WAVES | ADAPTATION | KURAMOTO-SIVASHINSKY EQUATION | FISHER EQUATION | Approximation | Partial differential equations | Mathematical analysis | Tools | Nonlinearity | Taylor series | Mathematical models | Rayleigh equations | Indexing in process

Journal Article

SIAM Journal on Control and Optimization, ISSN 0363-0129, 2018, Volume 56, Issue 1, pp. 120 - 147

Linearization is a useful tool for analyzing the stability of nonlinear differential equations. Unfortunately, the proof of the validity of this approach for...

Linearized stability | Control | Stability | Partial differential equations | Stabilization | Kuramoto–Sivashinsky | MATHEMATICS, APPLIED | FEEDBACK-CONTROL | stabilization | PDES | Kuramoto-Sivashinsky | control | linearized stability | WAVES | NONLINEAR STABILITY | SYSTEMS | partial differential equations | LIQUID-FILM SURFACES | BOUNDARY CONTROL | stability | BIFURCATION | AUTOMATION & CONTROL SYSTEMS

Linearized stability | Control | Stability | Partial differential equations | Stabilization | Kuramoto–Sivashinsky | MATHEMATICS, APPLIED | FEEDBACK-CONTROL | stabilization | PDES | Kuramoto-Sivashinsky | control | linearized stability | WAVES | NONLINEAR STABILITY | SYSTEMS | partial differential equations | LIQUID-FILM SURFACES | BOUNDARY CONTROL | stability | BIFURCATION | AUTOMATION & CONTROL SYSTEMS

Journal Article

Physica A: Statistical Mechanics and its Applications, ISSN 0378-4371, 1996, Volume 224, Issue 1, pp. 348 - 368

After a brief introduction to the complex Ginzburg-Landau equation, some of its important features in two space dimensions are reviewed. A comprehensive study...

INSTABILITY | PHYSICS, MULTIDISCIPLINARY | EQUILIBRIUM | INTERFACES | DYNAMICS | DEFECT-MEDIATED TURBULENCE | SPIRAL WAVES | KURAMOTO-SIVASHINSKY EQUATION | Physics - Pattern Formation and Solitons

INSTABILITY | PHYSICS, MULTIDISCIPLINARY | EQUILIBRIUM | INTERFACES | DYNAMICS | DEFECT-MEDIATED TURBULENCE | SPIRAL WAVES | KURAMOTO-SIVASHINSKY EQUATION | Physics - Pattern Formation and Solitons

Journal Article

Applied Mathematics and Computation, ISSN 0096-3003, 2010, Volume 216, Issue 9, pp. 2587 - 2595

We search for traveling-wave solutions of the class of PDEs where and are polynomials of . The basis of the investigation is a modification of the method of...

Generalized Kuramoto–Sivashinsky equation | Method of simplest equation | Reaction–diffusion equation | Reaction-telegraph equation | Traveling-waves | Reaction-diffusion equation | Generalized Kuramoto-Sivashinsky equation | SYSTEM | MATHEMATICS, APPLIED | SINE-GORDON EQUATION | DIFFERENTIAL-EQUATIONS | WAVE SOLUTIONS | EVOLUTION-EQUATIONS | SOLITON-SOLUTIONS | DYNAMICS | THERMAL-EQUILIBRIUM | COMPETING POPULATIONS | FISHER EQUATION | Partial differential equations | Mathematical analysis | Searching | Exact solutions | Nonlinearity | Mathematical models | Reaction-diffusion equations | Diffusion

Generalized Kuramoto–Sivashinsky equation | Method of simplest equation | Reaction–diffusion equation | Reaction-telegraph equation | Traveling-waves | Reaction-diffusion equation | Generalized Kuramoto-Sivashinsky equation | SYSTEM | MATHEMATICS, APPLIED | SINE-GORDON EQUATION | DIFFERENTIAL-EQUATIONS | WAVE SOLUTIONS | EVOLUTION-EQUATIONS | SOLITON-SOLUTIONS | DYNAMICS | THERMAL-EQUILIBRIUM | COMPETING POPULATIONS | FISHER EQUATION | Partial differential equations | Mathematical analysis | Searching | Exact solutions | Nonlinearity | Mathematical models | Reaction-diffusion equations | Diffusion

Journal Article

Engineering with Computers, ISSN 0177-0667, 1/2018, Volume 34, Issue 1, pp. 203 - 213

In this paper, the local boundary integral equation (LBIE) method based on generalized moving least squares (GMLS) is proposed for solving extended...

Direct local boundary integral equation method (DLBIE) | LBIE-radial point interpolation (LBIE-RPI) method | Systems Theory, Control | Classical Mechanics | Extended Fisher–Kolmogorov (EFK) equation | LBIE-moving Kriging (LBIE-MK) method | Calculus of Variations and Optimal Control; Optimization | Computer-Aided Engineering (CAD, CAE) and Design | Computer Science | Mathematical and Computational Engineering | LBIE-moving least squares (LBIE-MLS) method | 65M99 | 65N99 | Math. Applications in Chemistry | DIFFUSION EQUATIONS | 2-DIMENSIONAL SCHRODINGER-EQUATION | ELASTODYNAMIC ANALYSIS | POINT INTERPOLATION | Extended Fisher-Kolmogorov (EFK) equation | VELOCITY SELECTION | POTENTIAL PROBLEMS | ENGINEERING, MECHANICAL | COMPUTER SCIENCE, INTERDISCIPLINARY APPLICATIONS | SIVASHINSKY EQUATION | MARGINAL STABILITY | PETROV-GALERKIN METHOD | AMERICAN OPTIONS | Methods | Differential equations | Nonlinear equations | Partial differential equations | Nonlinear differential equations | Numerical methods | Kriging | Finite element method | Mathematical analysis | Integral equations | Efficiency | Meshless methods | Least squares | Mathematical models | Computational efficiency | Computing time | Boundary element method | Shape functions

Direct local boundary integral equation method (DLBIE) | LBIE-radial point interpolation (LBIE-RPI) method | Systems Theory, Control | Classical Mechanics | Extended Fisher–Kolmogorov (EFK) equation | LBIE-moving Kriging (LBIE-MK) method | Calculus of Variations and Optimal Control; Optimization | Computer-Aided Engineering (CAD, CAE) and Design | Computer Science | Mathematical and Computational Engineering | LBIE-moving least squares (LBIE-MLS) method | 65M99 | 65N99 | Math. Applications in Chemistry | DIFFUSION EQUATIONS | 2-DIMENSIONAL SCHRODINGER-EQUATION | ELASTODYNAMIC ANALYSIS | POINT INTERPOLATION | Extended Fisher-Kolmogorov (EFK) equation | VELOCITY SELECTION | POTENTIAL PROBLEMS | ENGINEERING, MECHANICAL | COMPUTER SCIENCE, INTERDISCIPLINARY APPLICATIONS | SIVASHINSKY EQUATION | MARGINAL STABILITY | PETROV-GALERKIN METHOD | AMERICAN OPTIONS | Methods | Differential equations | Nonlinear equations | Partial differential equations | Nonlinear differential equations | Numerical methods | Kriging | Finite element method | Mathematical analysis | Integral equations | Efficiency | Meshless methods | Least squares | Mathematical models | Computational efficiency | Computing time | Boundary element method | Shape functions

Journal Article

Automatica, ISSN 0005-1098, 09/2018, Volume 95, pp. 514 - 524

The paper is devoted to distributed sampled-data control of nonlinear PDE system governed by 1-D Kuramoto–Sivashinsky equation. It is assumed that sensors...

Sampled-data control | Kuramoto–Sivashinsky equation | Linear matrix inequalities | FINITE DETERMINING PARAMETERS | NONLINEAR DISSIPATIVE SYSTEMS | FEEDBACK-CONTROL | STABILITY | STABILIZATION | Kuramoto-Sivashinsky equation | AUTOMATION & CONTROL SYSTEMS | ENGINEERING, ELECTRICAL & ELECTRONIC | Electrical engineering | Analysis | Sensors

Sampled-data control | Kuramoto–Sivashinsky equation | Linear matrix inequalities | FINITE DETERMINING PARAMETERS | NONLINEAR DISSIPATIVE SYSTEMS | FEEDBACK-CONTROL | STABILITY | STABILIZATION | Kuramoto-Sivashinsky equation | AUTOMATION & CONTROL SYSTEMS | ENGINEERING, ELECTRICAL & ELECTRONIC | Electrical engineering | Analysis | Sensors

Journal Article

Journal of Differential Equations, ISSN 0022-0396, 04/2019, Volume 266, Issue 9, pp. 6068 - 6108

This paper deals with a hierarchical control problem for the Kuramoto–Sivashinsky equation following a Stackelberg–Nash strategy. We assume that there is a...

Kuramoto–Sivashinsky equation | Null controllability | Carleman inequalities | Hierarchical controls | MATHEMATICS | SYSTEMS | Kuramoto-Sivashinsky equation

Kuramoto–Sivashinsky equation | Null controllability | Carleman inequalities | Hierarchical controls | MATHEMATICS | SYSTEMS | Kuramoto-Sivashinsky equation

Journal Article

Computers and Fluids, ISSN 0045-7930, 08/2018, Volume 172, pp. 683 - 688

In this work, we improve the accuracy and stability of the lattice Boltzmann model for the Kuramoto–Sivashinsky equation proposed in [1]. This improvement is...

High order analysis | Nonlinear equation | Kuramoto–Sivashinsky equation | Taylor-series expansion method | D1Q7 | Lattice Boltzmann models | COMPUTER SCIENCE, INTERDISCIPLINARY APPLICATIONS | MECHANICS | Kuramoto-Sivashinsky equation

High order analysis | Nonlinear equation | Kuramoto–Sivashinsky equation | Taylor-series expansion method | D1Q7 | Lattice Boltzmann models | COMPUTER SCIENCE, INTERDISCIPLINARY APPLICATIONS | MECHANICS | Kuramoto-Sivashinsky equation

Journal Article

Physica D: Nonlinear Phenomena, ISSN 0167-2789, 06/2017, Volume 348, pp. 33 - 43

We present a novel control methodology to control the roughening processes of semilinear parabolic stochastic partial differential equations in one dimension,...

Stochastic partial differential equations | Feedback control | Stochastic Kuramoto–Sivashinsky equation | Roughening processes and surface growth dynamics | Fluctuating interfaces | POROSITY | MATHEMATICS, APPLIED | FEEDBACK-CONTROL | PHYSICS, MULTIDISCIPLINARY | THIN-FILM DEPOSITION | MODEL | SURFACE-ROUGHNESS | PHYSICS, MATHEMATICAL | Stochastic Kuramoto-Sivashinsky equation | SPUTTERING PROCESS | SCALE PROPERTIES | PARTIAL-DIFFERENTIAL-EQUATIONS | PREDICTIVE CONTROL | GROWTH | Differential equations | Physics - Statistical Mechanics

Stochastic partial differential equations | Feedback control | Stochastic Kuramoto–Sivashinsky equation | Roughening processes and surface growth dynamics | Fluctuating interfaces | POROSITY | MATHEMATICS, APPLIED | FEEDBACK-CONTROL | PHYSICS, MULTIDISCIPLINARY | THIN-FILM DEPOSITION | MODEL | SURFACE-ROUGHNESS | PHYSICS, MATHEMATICAL | Stochastic Kuramoto-Sivashinsky equation | SPUTTERING PROCESS | SCALE PROPERTIES | PARTIAL-DIFFERENTIAL-EQUATIONS | PREDICTIVE CONTROL | GROWTH | Differential equations | Physics - Statistical Mechanics

Journal Article

Physica D: Nonlinear Phenomena, ISSN 0167-2789, 02/2017, Volume 340, pp. 46 - 57

The problem of constructing data-based, predictive, reduced models for the Kuramoto–Sivashinsky equation is considered, under circumstances where one has...

Approximate inertial manifold | NARMAX | Stochastic parametrization | Kuramoto–Sivashinsky equation | MATHEMATICS, APPLIED | PHYSICS, MULTIDISCIPLINARY | INERTIAL MANIFOLDS | IDENTIFICATION | PHYSICS, MATHEMATICAL | Kuramoto-Sivashinsky equation | CHAOS | NONLINEAR DYNAMICS | PARAMETERIZATION | UNCERTAINTY | SYSTEMS | PARAMETRIZATION | OPTIMAL PREDICTION | FLOWS | Markov processes | Analysis | Models | stochastic parametrization | MATHEMATICS AND COMPUTING | approximate inertial manifold

Approximate inertial manifold | NARMAX | Stochastic parametrization | Kuramoto–Sivashinsky equation | MATHEMATICS, APPLIED | PHYSICS, MULTIDISCIPLINARY | INERTIAL MANIFOLDS | IDENTIFICATION | PHYSICS, MATHEMATICAL | Kuramoto-Sivashinsky equation | CHAOS | NONLINEAR DYNAMICS | PARAMETERIZATION | UNCERTAINTY | SYSTEMS | PARAMETRIZATION | OPTIMAL PREDICTION | FLOWS | Markov processes | Analysis | Models | stochastic parametrization | MATHEMATICS AND COMPUTING | approximate inertial manifold

Journal Article

Communications in Nonlinear Science and Numerical Simulation, ISSN 1007-5704, 2010, Volume 15, Issue 8, pp. 2050 - 2060

We search for traveling-wave solutions of the class of equations where and are parameters. We obtain such solutions by the method of simplest equation for the...

Traveling waves | Method of simplest equation | Riccati equation | Exact solutions | Bernoulli equation | SYSTEM | MATHEMATICS, APPLIED | INTEGRABILITY | TANH METHOD | PHYSICS, FLUIDS & PLASMAS | SINE-GORDON EQUATION | DIFFERENTIAL-EQUATIONS | EVOLUTION-EQUATIONS | PHYSICS, MATHEMATICAL | 3 COMPETING POPULATIONS | MATHEMATICS, INTERDISCIPLINARY APPLICATIONS | MECHANICS | EXPLICIT | KURAMOTO-SIVASHINSKY EQUATION | FISHER EQUATION | Rest | Computer simulation | Partial differential equations | Mathematical analysis | Transforms | Nonlinearity | Mathematical models | Derivatives

Traveling waves | Method of simplest equation | Riccati equation | Exact solutions | Bernoulli equation | SYSTEM | MATHEMATICS, APPLIED | INTEGRABILITY | TANH METHOD | PHYSICS, FLUIDS & PLASMAS | SINE-GORDON EQUATION | DIFFERENTIAL-EQUATIONS | EVOLUTION-EQUATIONS | PHYSICS, MATHEMATICAL | 3 COMPETING POPULATIONS | MATHEMATICS, INTERDISCIPLINARY APPLICATIONS | MECHANICS | EXPLICIT | KURAMOTO-SIVASHINSKY EQUATION | FISHER EQUATION | Rest | Computer simulation | Partial differential equations | Mathematical analysis | Transforms | Nonlinearity | Mathematical models | Derivatives

Journal Article

1993, 27

Book

1990, 53

Book

15.
Full Text
An analysis of flame instabilities for hydrogen–air mixtures based on Sivashinsky equation

Physics Letters A, ISSN 0375-9601, 07/2016, Volume 380, Issue 33, pp. 2549 - 2560

In this paper flame instabilities are analyzed utilizing the Sivashinsky equation in order to derive the flame wrinkling factor. This is a synthetic variable...

Sivashinsky equation | Flame modeling | Flame acceleration | Hydrogen | Flame instability | PHYSICS, MULTIDISCIPLINARY | SELF-ACCELERATION | DISCONTINUITIES | NON-LINEAR ANALYSIS | FRONTS | PREMIXED FLAMES | DYNAMICS | SURFACE | LAMINAR FLAMES | HYDRODYNAMIC INSTABILITY | Analysis | Wrinkling | Stability | Mathematical analysis | Solid state physics | Instability | Mathematical models | Acceleration

Sivashinsky equation | Flame modeling | Flame acceleration | Hydrogen | Flame instability | PHYSICS, MULTIDISCIPLINARY | SELF-ACCELERATION | DISCONTINUITIES | NON-LINEAR ANALYSIS | FRONTS | PREMIXED FLAMES | DYNAMICS | SURFACE | LAMINAR FLAMES | HYDRODYNAMIC INSTABILITY | Analysis | Wrinkling | Stability | Mathematical analysis | Solid state physics | Instability | Mathematical models | Acceleration

Journal Article

16.
Full Text
Simplest equation method to look for exact solutions of nonlinear differential equations

Chaos, Solitons and Fractals, ISSN 0960-0779, 2005, Volume 24, Issue 5, pp. 1217 - 1231

New method is presented to look for exact solutions of nonlinear differential equations. Two basic ideas are at the heart of our approach. One of them is to...

MATHEMATICS, INTERDISCIPLINARY APPLICATIONS | SOLITARY WAVES | PHYSICS, MULTIDISCIPLINARY | CONVECTION | EVOLUTION EQUATION | FUNCTION EXPANSION METHOD | NONINTEGRABLE EQUATIONS | MEDIA | PHYSICS, MATHEMATICAL | TANH-FUNCTION METHOD | KURAMOTO-SIVASHINSKY EQUATION | Physics - Exactly Solvable and Integrable Systems

MATHEMATICS, INTERDISCIPLINARY APPLICATIONS | SOLITARY WAVES | PHYSICS, MULTIDISCIPLINARY | CONVECTION | EVOLUTION EQUATION | FUNCTION EXPANSION METHOD | NONINTEGRABLE EQUATIONS | MEDIA | PHYSICS, MATHEMATICAL | TANH-FUNCTION METHOD | KURAMOTO-SIVASHINSKY EQUATION | Physics - Exactly Solvable and Integrable Systems

Journal Article

SIAM Journal on Control and Optimization, ISSN 0363-0129, 2018, Volume 56, Issue 4, pp. 2921 - 2958

In this paper we treat null-controllability properties for the linear Kuramoto-Sivashinsky equation on a network with two types of boundary conditions. More...

Null-controllability | Kuramoto–Sivashinsky equation | Method of moments | Star-shaped trees | SYSTEM | MATHEMATICS, APPLIED | WAVES | null-controllability | LAMINAR FLAMES | star-shaped trees | method of moments | NETWORKS | Kuramoto-Sivashinsky equation | PROPAGATION | AUTOMATION & CONTROL SYSTEMS | HYDRODYNAMIC INSTABILITY

Null-controllability | Kuramoto–Sivashinsky equation | Method of moments | Star-shaped trees | SYSTEM | MATHEMATICS, APPLIED | WAVES | null-controllability | LAMINAR FLAMES | star-shaped trees | method of moments | NETWORKS | Kuramoto-Sivashinsky equation | PROPAGATION | AUTOMATION & CONTROL SYSTEMS | HYDRODYNAMIC INSTABILITY

Journal Article

Combustion Science and Technology, ISSN 0010-2202, 09/2019, Volume 191, Issue 9, pp. 1734 - 1741

In this paper, we propose a derivation of the Michelson-Sivashinsky (MS) equation that is based on front propagation only, in opposition to the classical...

G-equation | Turbulent premixed combustion | Michelson-Sivashinsky equation | fluctuations | ENERGY & FUELS | PLANAR PROPAGATING FLAMES | STABILITY | NON-LINEAR ANALYSIS | ENGINEERING, CHEMICAL | POLE SOLUTIONS | THERMODYNAMICS | ENGINEERING, MULTIDISCIPLINARY | LAMINAR FLAMES | HYDRODYNAMIC INSTABILITY

G-equation | Turbulent premixed combustion | Michelson-Sivashinsky equation | fluctuations | ENERGY & FUELS | PLANAR PROPAGATING FLAMES | STABILITY | NON-LINEAR ANALYSIS | ENGINEERING, CHEMICAL | POLE SOLUTIONS | THERMODYNAMICS | ENGINEERING, MULTIDISCIPLINARY | LAMINAR FLAMES | HYDRODYNAMIC INSTABILITY

Journal Article

Applied Mathematics Letters, ISSN 0893-9659, 11/2015, Volume 49, pp. 147 - 151

A consistent Riccati expansion (CRE) method is developed for a special Kuramoto–Sivashinsky (KS) equation and we prove the general KS equation is non-CRE...

Kuramoto–Sivashinsky equation | Interaction wave solution | CRE method | Kuramoto-Sivashinsky equation | MATHEMATICS, APPLIED | TURBULENCE | SOLITONS | Lasers

Kuramoto–Sivashinsky equation | Interaction wave solution | CRE method | Kuramoto-Sivashinsky equation | MATHEMATICS, APPLIED | TURBULENCE | SOLITONS | Lasers

Journal Article

Optical and Quantum Electronics, ISSN 0306-8919, 08/2017, Volume 49, Issue 8

In this study, with the help of fractional complex transform and new analytical method namely, improved tan(phi(xi)/2)-expansion method (ITEM), we obtained new...

Improved tan (ϕ/ 2) -expansion method | Soliton wave solutions | Fractional complex transform | Time-fractional nonlinear Kuramoto–Sivashinsky equation | QUANTUM SCIENCE & TECHNOLOGY | BISWAS-MILOVIC EQUATION | NONLINEAR SCHRODINGER-EQUATION | OPTICAL SOLITONS | ENGINEERING, ELECTRICAL & ELECTRONIC | PARTIAL-DIFFERENTIAL-EQUATIONS | EXP-FUNCTION METHOD | COEFFICIENTS | SOLITARY WAVE SOLUTIONS | KERR | Time-fractional nonlinear Kuramoto-Sivashinsky equation | OPTICS | Improved tand(phi/2)-expansion method

Improved tan (ϕ/ 2) -expansion method | Soliton wave solutions | Fractional complex transform | Time-fractional nonlinear Kuramoto–Sivashinsky equation | QUANTUM SCIENCE & TECHNOLOGY | BISWAS-MILOVIC EQUATION | NONLINEAR SCHRODINGER-EQUATION | OPTICAL SOLITONS | ENGINEERING, ELECTRICAL & ELECTRONIC | PARTIAL-DIFFERENTIAL-EQUATIONS | EXP-FUNCTION METHOD | COEFFICIENTS | SOLITARY WAVE SOLUTIONS | KERR | Time-fractional nonlinear Kuramoto-Sivashinsky equation | OPTICS | Improved tand(phi/2)-expansion method

Journal Article

No results were found for your search.

Cannot display more than 1000 results, please narrow the terms of your search.