Journal of Mathematical Analysis and Applications, ISSN 0022-247X, 04/2013, Volume 400, Issue 2, pp. 624 - 634

This paper investigates the integrability of a generalized (2+1)-dimensional Korteweg–de Vries equation. With the aid of binary Bell polynomials, its bilinear...

Darboux covariant Lax pair | Binary Bell polynomial | [formula omitted]-soliton solution | Infinite conservation law | Lax pair | Bäcklund transformation | N-soliton solution | MATHEMATICS, APPLIED | KP HIERARCHY | MATHEMATICS | WAVES | KDV EQUATION | Backlund transformation | CONSERVATION-LAWS | N-SOLITON SOLUTIONS | COMBINATORICS | TRANSFORMATIONS

Darboux covariant Lax pair | Binary Bell polynomial | [formula omitted]-soliton solution | Infinite conservation law | Lax pair | Bäcklund transformation | N-soliton solution | MATHEMATICS, APPLIED | KP HIERARCHY | MATHEMATICS | WAVES | KDV EQUATION | Backlund transformation | CONSERVATION-LAWS | N-SOLITON SOLUTIONS | COMBINATORICS | TRANSFORMATIONS

Journal Article

Chinese Physics B, ISSN 1674-1056, 05/2013, Volume 22, Issue 5, pp. 50509 - 1-050509-6

We investigate the extended (2+1)-dimensional shallow water wave equation. The binary Bell polynomials are used to construct bilinear equation, bilinear...

infinite conservation laws | Darboux covariant Lax pair | bilinear B̈acklund transformation | binary Bell polynomials | BACKLUND-TRANSFORMATIONS | PHYSICS, MULTIDISCIPLINARY | HIROTA BILINEAR EQUATIONS | CONSERVATION-LAWS | SOLITON-EQUATIONS | bilinear Backlund transformation | Mathematical analysis | Wave equations | Transformations | Polynomials | Fluxes | Recursion | Shallow water | Density | Combinatorial analysis

infinite conservation laws | Darboux covariant Lax pair | bilinear B̈acklund transformation | binary Bell polynomials | BACKLUND-TRANSFORMATIONS | PHYSICS, MULTIDISCIPLINARY | HIROTA BILINEAR EQUATIONS | CONSERVATION-LAWS | SOLITON-EQUATIONS | bilinear Backlund transformation | Mathematical analysis | Wave equations | Transformations | Polynomials | Fluxes | Recursion | Shallow water | Density | Combinatorial analysis

Journal Article

3.
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On the integrability of a generalized variable-coefficient Kadomtsev–Petviashvili equation

Journal of Physics A: Mathematical and Theoretical, ISSN 1751-8121, 02/2012, Volume 45, Issue 5, pp. 055203 - 29

By considering the inhomogeneities of media, a generalized variable-coefficient Kadomtsev-Petviashvili (vc-KP) equation is investigated, which can be used to...

SOLITON-LIKE SOLUTIONS | BINARY DARBOUX TRANSFORMATION | WATER-WAVES | BACKLUND-TRANSFORMATIONS | NONLINEAR EQUATIONS | PHYSICS, MULTIDISCIPLINARY | LAX PAIR | SYMBOLIC COMPUTATION | KDV EQUATION | PAINLEVE PROPERTY | PHYSICS, MATHEMATICAL | PERIODIC-WAVE SOLUTIONS | Inhomogeneities | Asymptotic properties | Mathematical analysis | Solitons | Transformations | Integral calculus | Formalism | Density | Constraining

SOLITON-LIKE SOLUTIONS | BINARY DARBOUX TRANSFORMATION | WATER-WAVES | BACKLUND-TRANSFORMATIONS | NONLINEAR EQUATIONS | PHYSICS, MULTIDISCIPLINARY | LAX PAIR | SYMBOLIC COMPUTATION | KDV EQUATION | PAINLEVE PROPERTY | PHYSICS, MATHEMATICAL | PERIODIC-WAVE SOLUTIONS | Inhomogeneities | Asymptotic properties | Mathematical analysis | Solitons | Transformations | Integral calculus | Formalism | Density | Constraining

Journal Article

Modern Physics Letters B, ISSN 0217-9849, 01/2020, Volume 34, Issue 1, p. 2050004

A new coupled Burgers equation and a new coupled KdV equation which are associated with 3 × 3 matrix spectial problem are investigated for complete...

SYSTEM | PHYSICS, CONDENSED MATTER | PHYSICS, APPLIED | EXPLICIT SOLUTIONS | INSTABILITY | Lax pair | INVERSE SCATTERING TRANSFORM | DE-VRIES EQUATION | WAVE SOLUTIONS | PHYSICS, MATHEMATICAL | KORTEWEG-DEVRIES EQUATION | explicit solution | SOLITONS | conservation law | new coupled nonlinear evolution equation | KDV EQUATION | Darboux transformation

SYSTEM | PHYSICS, CONDENSED MATTER | PHYSICS, APPLIED | EXPLICIT SOLUTIONS | INSTABILITY | Lax pair | INVERSE SCATTERING TRANSFORM | DE-VRIES EQUATION | WAVE SOLUTIONS | PHYSICS, MATHEMATICAL | KORTEWEG-DEVRIES EQUATION | explicit solution | SOLITONS | conservation law | new coupled nonlinear evolution equation | KDV EQUATION | Darboux transformation

Journal Article

Theoretical and Mathematical Physics, ISSN 0040-5779, 7/2005, Volume 144, Issue 1, pp. 985 - 994

We study the covariance with respect to Darboux transformations of polynomial differential and difference operators with coefficients given by functions of one...

shift operator polynomial | Zakharov-Shabat problem | Lax pair | Boussinesq equation | Mathematical and Computational Physics | Nahm equation | Applications of Mathematics | Physics | Darboux transformation | Shift operator polynomial | ASSOCIATIVE ALGEBRAS | PHYSICS, MULTIDISCIPLINARY | DIFFERENTIAL-EQUATIONS | PHYSICS, MATHEMATICAL | DARBOUX TRANSFORMATIONS

shift operator polynomial | Zakharov-Shabat problem | Lax pair | Boussinesq equation | Mathematical and Computational Physics | Nahm equation | Applications of Mathematics | Physics | Darboux transformation | Shift operator polynomial | ASSOCIATIVE ALGEBRAS | PHYSICS, MULTIDISCIPLINARY | DIFFERENTIAL-EQUATIONS | PHYSICS, MATHEMATICAL | DARBOUX TRANSFORMATIONS

Journal Article

Zeitschrift für Naturforschung A, ISSN 0932-0784, 10/2015, Volume 70, Issue 11, pp. 935 - 948

Under investigation in this article is a higher-order nonlinear Schrödinger–Maxwell–Bloch (HNLS-MB) system for the optical pulse propagation in an erbium-doped...

Generalised Darboux Transformation | 04.30.Nk | Spatial-Temporal Structure | 05.45.Yv | Higher-Order Nonlinear Schrödinger–Maxwell–Bloch System | Rogue Waves | Solitons | Erbium-Doped Fiber | 42.81.Dp | Rogue waves | Generalised darboux transformation | Erbium-doped fiber | Higher-order nonlinear Schrödinger-Maxwell-Bloch System | Spatial-temporal structure | PHYSICS, MULTIDISCIPLINARY | GENERALIZED DARBOUX TRANSFORMATION | EQUATIONS | CHEMISTRY, PHYSICAL | Higher-Order Nonlinear Schrodinger-Maxwell-Bloch System | Usage | Schrodinger equation | Wave propagation | Semiconductors | Analysis | Properties | Lax pairs

Generalised Darboux Transformation | 04.30.Nk | Spatial-Temporal Structure | 05.45.Yv | Higher-Order Nonlinear Schrödinger–Maxwell–Bloch System | Rogue Waves | Solitons | Erbium-Doped Fiber | 42.81.Dp | Rogue waves | Generalised darboux transformation | Erbium-doped fiber | Higher-order nonlinear Schrödinger-Maxwell-Bloch System | Spatial-temporal structure | PHYSICS, MULTIDISCIPLINARY | GENERALIZED DARBOUX TRANSFORMATION | EQUATIONS | CHEMISTRY, PHYSICAL | Higher-Order Nonlinear Schrodinger-Maxwell-Bloch System | Usage | Schrodinger equation | Wave propagation | Semiconductors | Analysis | Properties | Lax pairs

Journal Article

Theoretical and Mathematical Physics, ISSN 0040-5779, 7/2001, Volume 128, Issue 1, pp. 890 - 905

We study the joint covariance of Lax pairs (LPs) with respect to Darboux transformations (DT). The scheme is based on comparing general expressions for the...

Mathematical and Computational Physics | Physics | Applications of Mathematics | BACKLUND-TRANSFORMATIONS | PHYSICS, MULTIDISCIPLINARY | RINGS | EQUATIONS | PHYSICS, MATHEMATICAL | BINARY DARBOUX TRANSFORMATIONS | OPERATORS

Mathematical and Computational Physics | Physics | Applications of Mathematics | BACKLUND-TRANSFORMATIONS | PHYSICS, MULTIDISCIPLINARY | RINGS | EQUATIONS | PHYSICS, MATHEMATICAL | BINARY DARBOUX TRANSFORMATIONS | OPERATORS

Journal Article

Studies in Applied Mathematics, ISSN 0022-2526, 04/2014, Volume 132, Issue 3, pp. 212 - 246

With the inhomogeneities of media taken into account, under investigation is hereby a generalized variable‐coefficient forced Korteweg‐de Vries (vc‐fKdV)...

SYSTEM | BINARY DARBOUX TRANSFORMATION | MATHEMATICS, APPLIED | NONLINEAR EQUATIONS | SOLITARY WAVES | KDV EQUATION | MODEL | KADOMTSEV-PETVIASHVILI EQUATION | PERIODIC-WAVE SOLUTIONS | RATIONAL CHARACTERISTICS

SYSTEM | BINARY DARBOUX TRANSFORMATION | MATHEMATICS, APPLIED | NONLINEAR EQUATIONS | SOLITARY WAVES | KDV EQUATION | MODEL | KADOMTSEV-PETVIASHVILI EQUATION | PERIODIC-WAVE SOLUTIONS | RATIONAL CHARACTERISTICS

Journal Article

Computational Mathematics and Mathematical Physics, ISSN 0965-5425, 4/2012, Volume 52, Issue 4, pp. 565 - 577

In an inhomogeneous nonlinear light guide doped with two-level resonant atoms, the generalized coupled variable-coefficient nonlinear Schrödinger-Maxwell-Bloch...

the generalized coupled variable-coefficient nonlinear Schrödinger-Maxwell-Bloch system | Computational Mathematics and Numerical Analysis | conservation laws | Lax pair | soliton solution | symbolic computation | Mathematics | Darboux transformation | MATHEMATICS, APPLIED | the generalized coupled variable-coefficient nonlinear Schrodinger-Maxwell-Bloch system | DISPERSION | ION-ACOUSTIC-WAVES | EQUATIONS | NEBULONS | MODEL | PHYSICS, MATHEMATICAL | BACKLUND TRANSFORMATION | OPTICAL-FIBERS | PROPAGATION | Environmental law | Studies | Schrodinger equation | Mathematical analysis | Physics | Conservation laws | Attraction | Computation | Dynamics | Solitons | Nonlinearity | Mathematical models | Transformations

the generalized coupled variable-coefficient nonlinear Schrödinger-Maxwell-Bloch system | Computational Mathematics and Numerical Analysis | conservation laws | Lax pair | soliton solution | symbolic computation | Mathematics | Darboux transformation | MATHEMATICS, APPLIED | the generalized coupled variable-coefficient nonlinear Schrodinger-Maxwell-Bloch system | DISPERSION | ION-ACOUSTIC-WAVES | EQUATIONS | NEBULONS | MODEL | PHYSICS, MATHEMATICAL | BACKLUND TRANSFORMATION | OPTICAL-FIBERS | PROPAGATION | Environmental law | Studies | Schrodinger equation | Mathematical analysis | Physics | Conservation laws | Attraction | Computation | Dynamics | Solitons | Nonlinearity | Mathematical models | Transformations

Journal Article

Letters in Mathematical Physics, ISSN 0377-9017, 01/1997, Volume 39, Issue 1, pp. 33 - 49

A 2n-dimensional Lax integrable system is proposed by a set of specific spectral problems. It contains Takasaki equations, the self dual Yang-Mills equations...

Geometry | integrable system | Mathematical and Computational Physics | Group Theory and Generalizations | Physics | Statistical Physics | spectral problem | Darboux transformation | Integrable system | Spectral problem | FIELDS | DUAL YANG-MILLS | EQUATIONS | KORTEWEG | PHYSICS, MATHEMATICAL | REDUCTIONS | SPACE | 2+1 DIMENSIONS | K UR PHYSICS, MATHEMATICAL | CONSTRUCTION | SCHRODINGER

Geometry | integrable system | Mathematical and Computational Physics | Group Theory and Generalizations | Physics | Statistical Physics | spectral problem | Darboux transformation | Integrable system | Spectral problem | FIELDS | DUAL YANG-MILLS | EQUATIONS | KORTEWEG | PHYSICS, MATHEMATICAL | REDUCTIONS | SPACE | 2+1 DIMENSIONS | K UR PHYSICS, MATHEMATICAL | CONSTRUCTION | SCHRODINGER

Journal Article

Nonlinearity, ISSN 0951-7715, 03/2006, Volume 19, Issue 3, pp. 575 - 589

An abstract DNA-type system is defined by a set of nonlinear kinetic equations with polynomial nonlinearities that admit soliton solutions associated with...

VON-NEUMANN-TYPE | MATRIX | MATHEMATICS, APPLIED | SOLITONS | ALGORITHM | EQUATIONS | DYNAMICS | DARBOUX-BACKLUND TRANSFORMATION | COMPUTATION | PHYSICS, MATHEMATICAL | SCATTERING | REPLICATOR

VON-NEUMANN-TYPE | MATRIX | MATHEMATICS, APPLIED | SOLITONS | ALGORITHM | EQUATIONS | DYNAMICS | DARBOUX-BACKLUND TRANSFORMATION | COMPUTATION | PHYSICS, MATHEMATICAL | SCATTERING | REPLICATOR

Journal Article

Journal of Physics A: Mathematical and Theoretical, ISSN 1751-8121, 11/2010, Volume 43, Issue 44, p. 445201

A new (1+1)-dimensional integrable system, i.e. the super coupled Kortewegde Vries (cKdV) system, has been constructed by a super extension of the well-known...

KORTEWEG-DEVRIES EQUATION | SUPERSYMMETRIC EXTENSION | KP HIERARCHIES | PHYSICS, MULTIDISCIPLINARY | INTEGRABLE SYSTEMS | HAMILTONIAN STRUCTURES | AKNS SCHEME | PHYSICS, MATHEMATICAL | DARBOUX TRANSFORMATIONS | KDV HIERARCHY | BINARY NONLINEARIZATION

KORTEWEG-DEVRIES EQUATION | SUPERSYMMETRIC EXTENSION | KP HIERARCHIES | PHYSICS, MULTIDISCIPLINARY | INTEGRABLE SYSTEMS | HAMILTONIAN STRUCTURES | AKNS SCHEME | PHYSICS, MATHEMATICAL | DARBOUX TRANSFORMATIONS | KDV HIERARCHY | BINARY NONLINEARIZATION

Journal Article

Nonlinear Dynamics, ISSN 0924-090X, 3/2016, Volume 83, Issue 4, pp. 2475 - 2484

Under investigation in this paper is a generalized coupled nonlinear Schrödinger system with higher-order terms, which describes the propagation properties of...

Engineering | Vibration, Dynamical Systems, Control | Rogue waves | A higher-order coupled nonlinear Schrödinger system | Mechanics | Soliton | Automotive Engineering | Mechanical Engineering | Darboux transformation | Breathers | TRANSFORMATION | MECHANICS | INSTABILITY | MEDIA | A higher-order coupled nonlinear Schrodinger system | EQUATION | ENGINEERING, MECHANICAL | Water waves | Wave propagation | Solitary waves | Optical properties | Nonlinear dynamics | Solitons | Nonlinearity | Joining | Schroedinger equation | Dynamical systems

Engineering | Vibration, Dynamical Systems, Control | Rogue waves | A higher-order coupled nonlinear Schrödinger system | Mechanics | Soliton | Automotive Engineering | Mechanical Engineering | Darboux transformation | Breathers | TRANSFORMATION | MECHANICS | INSTABILITY | MEDIA | A higher-order coupled nonlinear Schrodinger system | EQUATION | ENGINEERING, MECHANICAL | Water waves | Wave propagation | Solitary waves | Optical properties | Nonlinear dynamics | Solitons | Nonlinearity | Joining | Schroedinger equation | Dynamical systems

Journal Article

Theoretical and Mathematical Physics, ISSN 0040-5779, 6/2018, Volume 195, Issue 3, pp. 825 - 833

We study the integrability aspects of an N=1 supersymmetric coupled dispersionless (SUSY-CD) integrable system in detail. We present a superfield Lax...

supersymmetric coupled dispersionless system | supersymmetry | integrable system | Theoretical, Mathematical and Computational Physics | Applications of Mathematics | Physics | Darboux transformation | SOLITON-SOLUTIONS | PHYSICS, MULTIDISCIPLINARY | SINE-GORDON EQUATION | CONSERVATION LAWS | KDV EQUATION | EXTENSION | PHYSICS, MATHEMATICAL | BACKLUND TRANSFORMATION

supersymmetric coupled dispersionless system | supersymmetry | integrable system | Theoretical, Mathematical and Computational Physics | Applications of Mathematics | Physics | Darboux transformation | SOLITON-SOLUTIONS | PHYSICS, MULTIDISCIPLINARY | SINE-GORDON EQUATION | CONSERVATION LAWS | KDV EQUATION | EXTENSION | PHYSICS, MATHEMATICAL | BACKLUND TRANSFORMATION

Journal Article

Journal of Mathematical Physics, ISSN 0022-2488, 01/2012, Volume 53, Issue 1, pp. 013503 - 013503-18

In this paper, we generalize classical Bell polynomials into super version, which are found to be effective in systematically constructing super bilinear...

DE-VRIES EQUATION | SUPERANALYSIS | KDV | PHYSICS, MATHEMATICAL | DARBOUX TRANSFORMATIONS

DE-VRIES EQUATION | SUPERANALYSIS | KDV | PHYSICS, MATHEMATICAL | DARBOUX TRANSFORMATIONS

Journal Article

Journal of Modern Optics, ISSN 0950-0340, 02/2017, Volume 64, Issue 4, pp. 317 - 328

Under investigation in this paper is a cubic-quintic nonlinear Schrödinger equation which can describe the propagation of ultrashort pulses in an inhomogeneous...

breathers | nonautonomous solitons | Cubic-quintic nonlinear Schrödinger equation | conservation laws | rogue waves | inhomogeneous optical fibre | gauge transformation | DARBOUX TRANSFORMATION | BACKLUND TRANSFORMATION | PULSES | TRANSMISSION | VARIABLE-COEFFICIENTS | PLASMA | DISPERSIVE DIELECTRIC FIBERS | OPTICS | Cubic-quintic nonlinear Schrodinger equation | Schrodinger equation | Fiber optics | Mathematical analysis | Solitons | Nonlinearity | Transformations | Schroedinger equation | Spectra | Coefficients | Breathers

breathers | nonautonomous solitons | Cubic-quintic nonlinear Schrödinger equation | conservation laws | rogue waves | inhomogeneous optical fibre | gauge transformation | DARBOUX TRANSFORMATION | BACKLUND TRANSFORMATION | PULSES | TRANSMISSION | VARIABLE-COEFFICIENTS | PLASMA | DISPERSIVE DIELECTRIC FIBERS | OPTICS | Cubic-quintic nonlinear Schrodinger equation | Schrodinger equation | Fiber optics | Mathematical analysis | Solitons | Nonlinearity | Transformations | Schroedinger equation | Spectra | Coefficients | Breathers

Journal Article

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N-Fold Darboux transformation and solitonic interactions for a Volterra lattice system

Advances in Difference Equations, ISSN 1687-1839, 12/2014, Volume 2014, Issue 1, pp. 1 - 16

Under consideration in this paper is a Volterra lattice system. Through symbolic computation, the Lax pair and conservation laws are derived, an integrable...

N -fold Darboux transformation | Ordinary Differential Equations | Volterra lattice system | Functional Analysis | conservation laws | Analysis | Difference and Functional Equations | Mathematics, general | N -soliton solutions in terms of determinant | symbolic computation | Mathematics | Partial Differential Equations | N-fold Darboux transformation | N-soliton solutions in terms of determinant | MATHEMATICS, APPLIED | EXPLICIT SOLUTIONS | SYMMETRIES | EQUATIONS | BILINEAR FORMALISM | BACKLUND TRANSFORMATION | IDENTITY | MATHEMATICS | MULTISOLITON SOLUTIONS | SOLITARY WAVE SOLUTIONS | TODA | HIERARCHY | Usage | Lattice theory | Differential equations | Conservation laws (Physics) | Conservation laws | Hierarchies | Difference equations | Overtaking | Lattices | Determinants | Mathematical models | Transformations

N -fold Darboux transformation | Ordinary Differential Equations | Volterra lattice system | Functional Analysis | conservation laws | Analysis | Difference and Functional Equations | Mathematics, general | N -soliton solutions in terms of determinant | symbolic computation | Mathematics | Partial Differential Equations | N-fold Darboux transformation | N-soliton solutions in terms of determinant | MATHEMATICS, APPLIED | EXPLICIT SOLUTIONS | SYMMETRIES | EQUATIONS | BILINEAR FORMALISM | BACKLUND TRANSFORMATION | IDENTITY | MATHEMATICS | MULTISOLITON SOLUTIONS | SOLITARY WAVE SOLUTIONS | TODA | HIERARCHY | Usage | Lattice theory | Differential equations | Conservation laws (Physics) | Conservation laws | Hierarchies | Difference equations | Overtaking | Lattices | Determinants | Mathematical models | Transformations

Journal Article

Journal of Physics A: Mathematical and Theoretical, ISSN 1751-8121, 09/2009, Volume 42, Issue 35, pp. 355211 - 355211 (18)

The Darboux transformation is used to obtain multisoliton solutions of the chiral model in two dimensions. The matrix solutions of the principal chiral model...

DARBOUX TRANSFORMATION | BACKLUND-TRANSFORMATIONS | PHYSICS, MULTIDISCIPLINARY | PHYSICS, MATHEMATICAL | DETERMINANTS | MATRICES

DARBOUX TRANSFORMATION | BACKLUND-TRANSFORMATIONS | PHYSICS, MULTIDISCIPLINARY | PHYSICS, MATHEMATICAL | DETERMINANTS | MATRICES

Journal Article

Journal of Mathematical Physics, ISSN 0022-2488, 09/2001, Volume 42, Issue 9, pp. 4327 - 4344

By introducing a spectral problem with an arbitrary parameter, we derive a Kaup–Newell-type hierarchy of nonlinear evolution equations, which is explicitly...

TRAVELING-WAVE SOLUTIONS | DARBOUX TRANSFORMATION | SCHRODINGER-EQUATION | NONLINEAR-EVOLUTION-EQUATIONS | MODEL | PHYSICS, MATHEMATICAL | HIERARCHY

TRAVELING-WAVE SOLUTIONS | DARBOUX TRANSFORMATION | SCHRODINGER-EQUATION | NONLINEAR-EVOLUTION-EQUATIONS | MODEL | PHYSICS, MATHEMATICAL | HIERARCHY

Journal Article

Symmetry, Integrability and Geometry: Methods and Applications (SIGMA), ISSN 1815-0659, 2015, Volume 11

New extensions of the KP and modified KP hierarchies with self-consistent sources are proposed. The latter provide new generalizations of (2+1)-dimensional...

KP equation with self-consistent sources | Davey– Stewartson equation | Binary Darboux transformation | KP hierarchy | Symmetry constraints | POSITON SOLUTIONS | PHYSICS, MATHEMATICAL | KADOMTSEV-PETVIASHVILI EQUATION | KDV HIERARCHY | binary Darboux transformation | Davey-Stewartson equation | symmetry constraints | INTEGRABLE SYSTEMS | DRESSING METHOD | CONSTRUCTION | CONSTRAINTS | FLOWS | SELF-CONSISTENT SOURCES | NONLINEAR EVOLUTION-EQUATIONS | Physics - Exactly Solvable and Integrable Systems

KP equation with self-consistent sources | Davey– Stewartson equation | Binary Darboux transformation | KP hierarchy | Symmetry constraints | POSITON SOLUTIONS | PHYSICS, MATHEMATICAL | KADOMTSEV-PETVIASHVILI EQUATION | KDV HIERARCHY | binary Darboux transformation | Davey-Stewartson equation | symmetry constraints | INTEGRABLE SYSTEMS | DRESSING METHOD | CONSTRUCTION | CONSTRAINTS | FLOWS | SELF-CONSISTENT SOURCES | NONLINEAR EVOLUTION-EQUATIONS | Physics - Exactly Solvable and Integrable Systems

Journal Article