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1
mathbb {C}P^{2S}$$ Sigma Models Described Through Hypergeometric Orthogonal Polynomials
mathbb {C}P^{2S}$$ Sigma Models Described Through Hypergeometric Orthogonal Polynomials
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mathbb {C}P^{2S}$$ Sigma Models Described Through Hypergeometric Orthogonal Polynomials

Crampe, N. ; Grundland, A. M.

Annales Henri Poincaré, 2019-10, Vol.20 (10), p.3365-3387 [Periódico revisado por pares]

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2
A Lie systems approach to the Riccati hierarchy and partial differential equations
A Lie systems approach to the Riccati hierarchy and partial differential equations
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A Lie systems approach to the Riccati hierarchy and partial differential equations

Grundland, A.M. ; de Lucas, J.

Journal of Differential Equations, 2017-07, Vol.263 (1), p.299-337 [Periódico revisado por pares]

Elsevier Inc

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3
Properties of soliton surfaces associated with integrable $\mathbb{C}P^{N-1}$ sigma models
Properties of soliton surfaces associated with integrable $\mathbb{C}P^{N-1}$ sigma models
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Properties of soliton surfaces associated with integrable $\mathbb{C}P^{N-1}$ sigma models

Dey, Sanjib ; Grundland, A M

Journal of physics. A, Mathematical and theoretical, 2017-08, Vol.50 (33), p.335201 [Periódico revisado por pares]

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4
On the geometry of the Clairin theory of conditional symmetries for higher-order systems of PDEs with applications
On the geometry of the Clairin theory of conditional symmetries for higher-order systems of PDEs with applications
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On the geometry of the Clairin theory of conditional symmetries for higher-order systems of PDEs with applications

Grundland, A.M. ; de Lucas, J.

Differential geometry and its applications, 2019-12, Vol.67, p.101557, Article 101557 [Periódico revisado por pares]

Elsevier B.V

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5
Reports from A.M. Grundland and Co-Researchers Add New Data to Findings in Mathematics (Fluid Dynamics Solutions Obtained from the Riemann Invariant Approach)
Reports from A.M. Grundland and Co-Researchers Add New Data to Findings in Mathematics (Fluid Dynamics Solutions Obtained from the Riemann Invariant Approach)
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Reports from A.M. Grundland and Co-Researchers Add New Data to Findings in Mathematics (Fluid Dynamics Solutions Obtained from the Riemann Invariant Approach)

Journal of Technology & Science, 2017, p.467

NewsRX LLC

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6
A family of nonlinear Klein–Gordon equations and their solutions
A family of nonlinear Klein–Gordon equations and their solutions
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A family of nonlinear Klein–Gordon equations and their solutions

Grundland, A. M. ; Infeld, E.

Journal of mathematical physics, 1992-07, Vol.33 (7), p.2498-2503 [Periódico revisado por pares]

WOODBURY: Amer Inst Physics

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7
On Conditionally Invariant Solutions of Magnetohydrodynamic Equations. Multiple Waves
On Conditionally Invariant Solutions of Magnetohydrodynamic Equations. Multiple Waves
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On Conditionally Invariant Solutions of Magnetohydrodynamic Equations. Multiple Waves

Grundland, A M ; Picard, P

Journal of nonlinear mathematical physics, 2004, Vol.11 (1), p.47-74 [Periódico revisado por pares]

Singapore: Taylor & Francis Group

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8
The superposition principle for the Lie type first-order PDEs
The superposition principle for the Lie type first-order PDEs
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The superposition principle for the Lie type first-order PDEs

Odzijewicz, A. ; Grundland, A.M.

Reports on mathematical physics, 2000-04, Vol.45 (2), p.293-306 [Periódico revisado por pares]

Elsevier Ltd

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9
Solutions of the Generalized Weierstrass Representation in Four-Dimensional Euclidean Space
Solutions of the Generalized Weierstrass Representation in Four-Dimensional Euclidean Space
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Solutions of the Generalized Weierstrass Representation in Four-Dimensional Euclidean Space

Bracken, P ; Grundland, A M

Journal of nonlinear mathematical physics, 2002, Vol.9 (3), p.357-381 [Periódico revisado por pares]

Singapore: Taylor & Francis Group

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10
Nonclassical Symmetry Reduction and Riemann Wave Solutions
Nonclassical Symmetry Reduction and Riemann Wave Solutions
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Nonclassical Symmetry Reduction and Riemann Wave Solutions

Grundland, A.M. ; Tafel, J.

Journal of mathematical analysis and applications, 1996-03, Vol.198 (3), p.879-892 [Periódico revisado por pares]

San Diego, CA: Elsevier Inc

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