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Ill-posedness of degenerate dispersive equations
Ill-posedness of degenerate dispersive equations
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Ill-posedness of degenerate dispersive equations

Ambrose, David M ; Simpson, Gideon ; Wright, J Douglas ; Yang, Dennis G

Nonlinearity, 2012-09, Vol.25 (9), p.2655-2680 [Periódico revisado por pares]

Bristol: IOP Publishing

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2
A Unified Lattice Boltzmann Model for Fourth Order Partial Differential Equations with Variable Coefficients
A Unified Lattice Boltzmann Model for Fourth Order Partial Differential Equations with Variable Coefficients
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A Unified Lattice Boltzmann Model for Fourth Order Partial Differential Equations with Variable Coefficients

Yang, Wei ; Li, Chunguang

Entropy (Basel, Switzerland), 2022-08, Vol.24 (9), p.1176 [Periódico revisado por pares]

Basel: MDPI AG

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3
Analytical solutions to a generalized Drinfel’d–Sokolov equation related to DSSH and KdV6
Analytical solutions to a generalized Drinfel’d–Sokolov equation related to DSSH and KdV6
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Analytical solutions to a generalized Drinfel’d–Sokolov equation related to DSSH and KdV6

Sweet, Erik ; Van Gorder, Robert A.

Applied mathematics and computation, 2010-07, Vol.216 (10), p.2783-2791 [Periódico revisado por pares]

Amsterdam: Elsevier Inc

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4
The Blasius Function: Computations before Computers, the Value of Tricks, Undergraduate Projects, and Open Research Problems
The Blasius Function: Computations before Computers, the Value of Tricks, Undergraduate Projects, and Open Research Problems
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The Blasius Function: Computations before Computers, the Value of Tricks, Undergraduate Projects, and Open Research Problems

Boyd, John P.

SIAM review, 2008-12, Vol.50 (4), p.791-804 [Periódico revisado por pares]

Philadelphia, PA: Society for Industrial and Applied Mathematics

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5
Traveling Wave Solutions of a Generalized Camassa-Holm Equation: A Dynamical System Approach
Traveling Wave Solutions of a Generalized Camassa-Holm Equation: A Dynamical System Approach
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Traveling Wave Solutions of a Generalized Camassa-Holm Equation: A Dynamical System Approach

Zhang, Lina ; Song, Tao Gandarias, Maria

Mathematical problems in engineering, 2015-01, Vol.2015, p.1-19 [Periódico revisado por pares]

New York: Hindawi Publishing Corporation

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6
Symmetry Classification of Third-Order Nonlinear Evolution Equations. Part I: Semi-simple Algebras
Symmetry Classification of Third-Order Nonlinear Evolution Equations. Part I: Semi-simple Algebras
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Symmetry Classification of Third-Order Nonlinear Evolution Equations. Part I: Semi-simple Algebras

Basarab-Horwath, P. ; Güngör, F. ; Lahno, V.

Acta applicandae mathematicae, 2013-04, Vol.124 (1), p.123-170 [Periódico revisado por pares]

Dordrecht: Springer Netherlands

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7
The short-wave model for the Camassa–Holm equation: a Riemann–Hilbert approach
The short-wave model for the Camassa–Holm equation: a Riemann–Hilbert approach
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The short-wave model for the Camassa–Holm equation: a Riemann–Hilbert approach

de Monvel, Anne Boutet ; Shepelsky, Dmitry ; Zielinski, Lech

Inverse problems, 2011-10, Vol.27 (10), p.105006-17 [Periódico revisado por pares]

Bristol: IOP Publishing

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8
Frobenius’ Idea Together with Integral Bifurcation Method for Investigating Exact Solutions to a Water Wave Model of the Generalized mKdV Equation
Frobenius’ Idea Together with Integral Bifurcation Method for Investigating Exact Solutions to a Water Wave Model of the Generalized mKdV Equation
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Frobenius’ Idea Together with Integral Bifurcation Method for Investigating Exact Solutions to a Water Wave Model of the Generalized mKdV Equation

Rui, Weiguo Alfonzetti, Salvatore

Mathematical problems in engineering, 2015-01, Vol.2015, p.1-14 [Periódico revisado por pares]

New York: Hindawi Publishing Corporation

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9
Special exact soliton solutions for the K(2, 2) equation with non-zero constant pedestal
Special exact soliton solutions for the K(2, 2) equation with non-zero constant pedestal
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Special exact soliton solutions for the K(2, 2) equation with non-zero constant pedestal

Zhang, Lina ; Chen, Aiyong ; Tang, Jiade

Applied mathematics and computation, 2011-12, Vol.218 (8), p.4448-4457 [Periódico revisado por pares]

Amsterdam: Elsevier Inc

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10
Blow‐up for the b‐family of equations
Blow‐up for the b‐family of equations
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Blow‐up for the b‐family of equations

Cortez, Fernando

Mathematical methods in the applied sciences, 2017-03, Vol.40 (4), p.1333-1345 [Periódico revisado por pares]

Freiburg: Wiley Subscription Services, Inc

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